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{
"metadata": {
"name": "",
"signature": "sha256:a250cbab3a274f024d968f7f35b5b76a7cf041e298dd27f2579328693ce088f6"
},
"nbformat": 3,
"nbformat_minor": 0,
"worksheets": [
{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Using open tools and ChEMBL webservices to perform some non-trivial task\n",
"This is slightly modified version of this article by Greg Landrum http://rdkit.blogspot.co.uk/search?updated-max=2014-02-02T20:05:00-08:00&max-results=7&start=7&by-date=false, which in turn is based on this notebook http://nbviewer.ipython.org/gist/madgpap/8538507 from George Papadatos.\n",
"\n",
"Scikit-learn makes it quite easy to apply multi-dimensional scaling (MDS) to either reduce the dimensionality of a dataset or to embed distance data into cartesian space. This enables one of the favorite activities of the cheminformatician: producing plots of where compounds land in an 2D space."
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"from chembl_webresource_client import *\n",
"import pandas as pd\n",
"from rdkit.Chem import PandasTools\n",
"from rdkit.Chem import AllChem as Chem\n",
"from rdkit.Chem import DataStructs\n",
"from sklearn import manifold"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 76
},
{
"cell_type": "heading",
"level": 1,
"metadata": {},
"source": [
"Grab the data"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"I'm going to start with a larger dataset so that I can explore the impact of dataset size on the results. The analysis of George's results are below.\n",
"\n",
"I'll use the Dopamine D3 receptor as the target for this exercise. It's one of the targets we used in both the benchmarking and model fusion papers."
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"targets = TargetResource()\n",
"target='CHEMBL234'\n",
"bio = targets.bioactivities(target)\n",
"data = pd.DataFrame(bio)\n",
"data.head()"
],
"language": "python",
"metadata": {},
"outputs": [
{
"html": [
"<div style=\"max-height:1000px;max-width:1500px;overflow:auto;\">\n",
"<table border=\"1\" class=\"dataframe\">\n",
" <thead>\n",
" <tr style=\"text-align: right;\">\n",
" <th></th>\n",
" <th>activity_comment</th>\n",
" <th>assay_chemblid</th>\n",
" <th>assay_description</th>\n",
" <th>assay_type</th>\n",
" <th>bioactivity_type</th>\n",
" <th>ingredient_cmpd_chemblid</th>\n",
" <th>name_in_reference</th>\n",
" <th>operator</th>\n",
" <th>organism</th>\n",
" <th>parent_cmpd_chemblid</th>\n",
" <th>reference</th>\n",
" <th>target_chemblid</th>\n",
" <th>target_confidence</th>\n",
" <th>target_name</th>\n",
" <th>units</th>\n",
" <th>value</th>\n",
" </tr>\n",
" </thead>\n",
" <tbody>\n",
" <tr>\n",
" <th>0</th>\n",
" <td> Unspecified</td>\n",
" <td> CHEMBL838684</td>\n",
" <td> Binding affinity for human dopamine D3 receptor</td>\n",
" <td> B</td>\n",
" <td> Ki</td>\n",
" <td> CHEMBL367720</td>\n",
" <td> 28</td>\n",
" <td> =</td>\n",
" <td> Homo sapiens</td>\n",
" <td> CHEMBL367720</td>\n",
" <td> J. Med. Chem., (2005) 48:3:839</td>\n",
" <td> CHEMBL234</td>\n",
" <td> 7</td>\n",
" <td> Dopamine D3 receptor</td>\n",
" <td> nM</td>\n",
" <td> 2</td>\n",
" </tr>\n",
" <tr>\n",
" <th>1</th>\n",
" <td> Unspecified</td>\n",
" <td> CHEMBL669163</td>\n",
" <td> Binding affinity towards human cloned dopamine (hD3) receptor expressed in CHO cells using [3H]spiperone as radioligand</td>\n",
" <td> B</td>\n",
" <td> Ki</td>\n",
" <td> CHEMBL300571</td>\n",
" <td> 4</td>\n",
" <td> =</td>\n",
" <td> Homo sapiens</td>\n",
" <td> CHEMBL300571</td>\n",
" <td> Bioorg. Med. Chem. Lett., (1998) 8:3:295</td>\n",
" <td> CHEMBL234</td>\n",
" <td> 8</td>\n",
" <td> Dopamine D3 receptor</td>\n",
" <td> nM</td>\n",
" <td> 1.1</td>\n",
" </tr>\n",
" <tr>\n",
" <th>2</th>\n",
" <td> Unspecified</td>\n",
" <td> CHEMBL666966</td>\n",
" <td> Displacement of [3H]spiperone from human dopamine receptor subtype hD3 expressed in CHO cells</td>\n",
" <td> B</td>\n",
" <td> Ki</td>\n",
" <td> CHEMBL69356</td>\n",
" <td> 13</td>\n",
" <td> =</td>\n",
" <td> Homo sapiens</td>\n",
" <td> CHEMBL69356</td>\n",
" <td> Bioorg. Med. Chem. Lett., (1997) 7:17:2211</td>\n",
" <td> CHEMBL234</td>\n",
" <td> 7</td>\n",
" <td> Dopamine D3 receptor</td>\n",
" <td> nM</td>\n",
" <td> 1600</td>\n",
" </tr>\n",
" <tr>\n",
" <th>3</th>\n",
" <td> Unspecified</td>\n",
" <td> CHEMBL961810</td>\n",
" <td> Displacement of [125]IABN from human D3 receptor expressed in HEK293 cells</td>\n",
" <td> B</td>\n",
" <td> Ki</td>\n",
" <td> CHEMBL68740</td>\n",
" <td> 9</td>\n",
" <td> =</td>\n",
" <td> Homo sapiens</td>\n",
" <td> CHEMBL68740</td>\n",
" <td> J. Med. Chem., (2009) 52:8:2559</td>\n",
" <td> CHEMBL234</td>\n",
" <td> 9</td>\n",
" <td> Dopamine D3 receptor</td>\n",
" <td> nM</td>\n",
" <td> 0.52</td>\n",
" </tr>\n",
" <tr>\n",
" <th>4</th>\n",
" <td> Unspecified</td>\n",
" <td> CHEMBL670425</td>\n",
" <td> Antagonistic activity of quinpirole stimulation of mitogenesis in human Dopamine receptor D3 transfected CHO cells</td>\n",
" <td> F</td>\n",
" <td> IC50</td>\n",
" <td> CHEMBL68740</td>\n",
" <td> 23</td>\n",
" <td> =</td>\n",
" <td> Homo sapiens</td>\n",
" <td> CHEMBL68740</td>\n",
" <td> Bioorg. Med. Chem. Lett., (2003) 13:13:2179</td>\n",
" <td> CHEMBL234</td>\n",
" <td> 8</td>\n",
" <td> Dopamine D3 receptor</td>\n",
" <td> nM</td>\n",
" <td> 52.4</td>\n",
" </tr>\n",
" </tbody>\n",
"</table>\n",
"<p>5 rows \u00d7 16 columns</p>\n",
"</div>"
],
"metadata": {},
"output_type": "pyout",
"prompt_number": 53,
"text": [
" activity_comment assay_chemblid assay_description assay_type bioactivity_type ingredient_cmpd_chemblid name_in_reference operator organism parent_cmpd_chemblid reference target_chemblid target_confidence target_name units value\n",
"0 Unspecified CHEMBL838684 Binding affinity for human dopamine D3 receptor B Ki CHEMBL367720 28 = Homo sapiens CHEMBL367720 J. Med. Chem., (2005) 48:3:839 CHEMBL234 7 Dopamine D3 receptor nM 2\n",
"1 Unspecified CHEMBL669163 Binding affinity towards human cloned dopamine (hD3) receptor expressed in CHO cells using [3H]spiperone as radioligand B Ki CHEMBL300571 4 = Homo sapiens CHEMBL300571 Bioorg. Med. Chem. Lett., (1998) 8:3:295 CHEMBL234 8 Dopamine D3 receptor nM 1.1\n",
"2 Unspecified CHEMBL666966 Displacement of [3H]spiperone from human dopamine receptor subtype hD3 expressed in CHO cells B Ki CHEMBL69356 13 = Homo sapiens CHEMBL69356 Bioorg. Med. Chem. Lett., (1997) 7:17:2211 CHEMBL234 7 Dopamine D3 receptor nM 1600\n",
"3 Unspecified CHEMBL961810 Displacement of [125]IABN from human D3 receptor expressed in HEK293 cells B Ki CHEMBL68740 9 = Homo sapiens CHEMBL68740 J. Med. Chem., (2009) 52:8:2559 CHEMBL234 9 Dopamine D3 receptor nM 0.52\n",
"4 Unspecified CHEMBL670425 Antagonistic activity of quinpirole stimulation of mitogenesis in human Dopamine receptor D3 transfected CHO cells F IC50 CHEMBL68740 23 = Homo sapiens CHEMBL68740 Bioorg. Med. Chem. Lett., (2003) 13:13:2179 CHEMBL234 8 Dopamine D3 receptor nM 52.4\n",
"\n",
"[5 rows x 16 columns]"
]
}
],
"prompt_number": 53
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"data.shape"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 54,
"text": [
"(6714, 16)"
]
}
],
"prompt_number": 54
},
{
"cell_type": "heading",
"level": 1,
"metadata": {},
"source": [
"Remove duplicates"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"data = data.drop_duplicates(['parent_cmpd_chemblid'])\n",
"data.shape"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 55,
"text": [
"(4399, 16)"
]
}
],
"prompt_number": 55
},
{
"cell_type": "heading",
"level": 1,
"metadata": {},
"source": [
"Remove assays with too many or too few compounds"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"assays = data[['assay_chemblid','target_chemblid']].groupby('assay_chemblid').count()\n",
"print assays.shape\n",
"assays.head(5)"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"(465, 2)\n"
]
},
{
"html": [
"<div style=\"max-height:1000px;max-width:1500px;overflow:auto;\">\n",
"<table border=\"1\" class=\"dataframe\">\n",
" <thead>\n",
" <tr style=\"text-align: right;\">\n",
" <th></th>\n",
" <th>assay_chemblid</th>\n",
" <th>target_chemblid</th>\n",
" </tr>\n",
" <tr>\n",
" <th>assay_chemblid</th>\n",
" <th></th>\n",
" <th></th>\n",
" </tr>\n",
" </thead>\n",
" <tbody>\n",
" <tr>\n",
" <th>CHEMBL1030601</th>\n",
" <td> 9</td>\n",
" <td> 9</td>\n",
" </tr>\n",
" <tr>\n",
" <th>CHEMBL1030747</th>\n",
" <td> 1</td>\n",
" <td> 1</td>\n",
" </tr>\n",
" <tr>\n",
" <th>CHEMBL1031083</th>\n",
" <td> 5</td>\n",
" <td> 5</td>\n",
" </tr>\n",
" <tr>\n",
" <th>CHEMBL1031401</th>\n",
" <td> 1</td>\n",
" <td> 1</td>\n",
" </tr>\n",
" <tr>\n",
" <th>CHEMBL1032031</th>\n",
" <td> 1</td>\n",
" <td> 1</td>\n",
" </tr>\n",
" </tbody>\n",
"</table>\n",
"<p>5 rows \u00d7 2 columns</p>\n",
"</div>"
],
"metadata": {},
"output_type": "pyout",
"prompt_number": 56,
"text": [
" assay_chemblid target_chemblid\n",
"assay_chemblid \n",
"CHEMBL1030601 9 9\n",
"CHEMBL1030747 1 1\n",
"CHEMBL1031083 5 5\n",
"CHEMBL1031401 1 1\n",
"CHEMBL1032031 1 1\n",
"\n",
"[5 rows x 2 columns]"
]
}
],
"prompt_number": 56
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"assays.assay_chemblid.hist(bins=20)"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 57,
"text": [
"<matplotlib.axes.AxesSubplot at 0x6076ed0>"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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"text": [
"<matplotlib.figure.Figure at 0x6ba9610>"
]
}
],
"prompt_number": 57
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"goodassays = assays.ix[(assays.assay_chemblid >= 10)&(assays.assay_chemblid <= 30)]\n",
"print goodassays.shape\n",
"goodassays.assay_chemblid.hist(bins=20)"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"(108, 2)\n"
]
},
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 58,
"text": [
"<matplotlib.axes.AxesSubplot at 0x605a690>"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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"text": [
"<matplotlib.figure.Figure at 0x69d34d0>"
]
}
],
"prompt_number": 58
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"data2 = data.ix[data.assay_chemblid.isin(list(goodassays.index))]\n",
"data2.shape"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 59,
"text": [
"(1782, 16)"
]
}
],
"prompt_number": 59
},
{
"cell_type": "heading",
"level": 1,
"metadata": {},
"source": [
"Now get the SMILES"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"compounds = CompoundResource()\n",
"cs = compounds.get(list(data2['parent_cmpd_chemblid']))\n",
"smiles = pd.Series(map(lambda x: x['smiles'], cs), index=data2.index)\n",
"data2['SMILES'] = smiles"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 61
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"PandasTools.AddMoleculeColumnToFrame(data2, smilesCol = 'SMILES',includeFingerprints=True)"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 62
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Let's start by looking at assays that have between 10 and 12 compounds:"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"assays = data2[['assay_chemblid','target_chemblid']].groupby('assay_chemblid').count()\n",
"print assays.shape\n",
"goodassays = assays.ix[(assays.assay_chemblid >= 10)&(assays.assay_chemblid <= 12)]\n",
"subset = data2.ix[data.assay_chemblid.isin(list(goodassays.index))]\n",
"print subset.shape"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"(108, 2)\n",
"(305, 18)\n"
]
}
],
"prompt_number": 63
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"mols = subset[['parent_cmpd_chemblid','name_in_reference','SMILES', 'ROMol', 'assay_chemblid']]\n",
"mols.shape"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 64,
"text": [
"(305, 5)"
]
}
],
"prompt_number": 64
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"mols.head(5)"
],
"language": "python",
"metadata": {},
"outputs": [
{
"html": [
"<div style=\"max-height:1000px;max-width:1500px;overflow:auto;\">\n",
"<table border=\"1\" class=\"dataframe\">\n",
" <thead>\n",
" <tr style=\"text-align: right;\">\n",
" <th></th>\n",
" <th>parent_cmpd_chemblid</th>\n",
" <th>name_in_reference</th>\n",
" <th>SMILES</th>\n",
" <th>ROMol</th>\n",
" <th>assay_chemblid</th>\n",
" </tr>\n",
" </thead>\n",
" <tbody>\n",
" <tr>\n",
" <th>11</th>\n",
" <td> CHEMBL97333</td>\n",
" <td> 15d</td>\n",
" <td> CN1CCC(CCN2CCC(CC2)c3cn(c4ccc(F)cc4)c5ccc(cc35)c6ncn(C)n6)C1=O</td>\n",
" <td> <img src=\"data:image/png;base64,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\" alt=\"Mol\"/></td>\n",
" <td> CHEMBL674985</td>\n",
" </tr>\n",
" <tr>\n",
" <th>17</th>\n",
" <td> CHEMBL344270</td>\n",
" <td> 3c</td>\n",
" <td> Clc1ccc(cc1Cl)N2CCN(Cc3c[nH]c4ccc(cc34)C#N)CC2</td>\n",
" <td> <img src=\"data:image/png;base64,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\" alt=\"Mol\"/></td>\n",
" <td> CHEMBL675671</td>\n",
" </tr>\n",
" <tr>\n",
" <th>21</th>\n",
" <td> CHEMBL147829</td>\n",
" <td> 3</td>\n",
" <td> OC1(Cc2ccc(Cl)cc2)CCN(CCCC(=O)c3ccc(F)cc3)CC1</td>\n",
" <td> <img src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASwAAAEsCAYAAAB5fY51AAAay0lEQVR4nO3deViVZf7H8S/7arKIQEalomOyuPATZiRTBCsSCUlUCmZMR3C0C1tFvZrosnFcchRtKrQxRZLMjSS7BkXLxNLScWXJjdJyK1AURA5wzuf3B3GSXEI4Czd+Xv8IHM5931wc3zznOc95HgsAECIiBViaewFERM3FYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMqzNvQBqppoakRdfFLGxEamoEElLE+nWzdyrIjIpCwAw9yKoGd56S8TXVyQyUqS8XOT550Wyssy9KiKT4lNCVZSUiPTr1/Cxu7vI1avmXQ+RGTBYqujVS+TAgYaPy8tFHB3Nux4iM+BTQlVcu9bwNNDeXuTixYZ9WL6+5l4VkUkxWETURI2uRp7/8XmxEiupQ51M7TxV9lbvFV87X3nY+WGzro2vEhIp4PTp03LlyhXp1auXWFsb97/te2XvyYiOI2R4x+EiIlKLWtlbvdeoczYX92E1w6VLl+TChQumn/jkSZGdO00/L7UZV69elddee0169eolsbGx0rdvX8nPzzfqnCU1JRLkGKT/3NbC1qjz3QkG6zoajUYOHDggWVlZkpqaKpGRkeLj4yNubm4SGRkpc+bMMe2CFi8WWbCg4eOqKpGiItPOT2aj1Wpl8eLF8sADD0h+fr7s2LFDioqKZOLEiTJq1CgJDw+Xw4cPG2XuXva95ED1Af3ndagzyjwtgrvQtWvXsG/fPmRmZiIlJQURERHw9vaGiMDJyQmhoaFISUnB0qVLUVBQgEuXLuHLL7+Evb09PvjgA9MssrYW8PAA1q5t+Pz994H77we0WtPMT2azY8cO9OvXD56ensjMzIROp2ty+9mzZ5GUlARbW1skJSXhp59+avWcVdoqvHrmVey4sgPXtNeQ9H0SJp+ajEmnJqGwuhArylagoLKg1fO01l0RrPPnz2PRokWYMGECBgwYACcnJ4gIvL298eijj+KVV17BqlWrcPDgQWg0mluOs2rVKjg4OOCrr74y/qJzcwEXF+DatYbPH3kEePVV489LZnPy5ElERUXBzs4OaWlpqKqq0t+2c+dOfPnll02+f+/evRg4cCBcXV0xd+7c2z52b0UHHVaXr8Z9h+9DYFEgvqoywWO7Fdp9sLRaLQYPHgw/Pz+MHz8eixYtwvbt2/Hzzz836/719fV4//339X/lZsyYAU9PT5w6dcqYywbi4oCJExs+Li0FLC2BY8eMOyeZxeXLl5GSkgJbW1vExcXh2HW/51OnTmH06NGwt7fHkiVLbrivTqfD2rVrcf/996Nnz57YvHlzs+ctqCxA/+L+8DrkhcyyTOig+/07mVm7D9bWrVvh7Ozc5K/Vnfj+++/h5uaGv//97wAaHiCjR49G7969UVFRYcil6l25fBkXg4Oh+/zzhi/84x9AcLBR5iLz0Wq1WLp0Kby9veHn54f8/Hz9bRUVFfqIJSYm4scff7ztWFVVVUhLS4O9vT0iIiJQWFh4y+89e/Ys/pr8Vzy4/0E8d/o5lNeVG+xnMrZ2H6zExEQkJCQAaNh3VV9ff8dj7Nq1C3Z2dli2bBkAoLq6GgMGDEBkZGSLxvs97733Hrp166bfqqsKDwfS0w0+D5lPQUEBgoKC4OLigvT0dNTW1gJo2KJPT0+Hu7s7/vSnP+Gbb765o3FPnDiBuLg42NjYICkpqckzierqasyePRvOzs4IDw9H4bFbR62tatfBqqyshJOTE7Zs2QIAWLRoEcLCwlo0VmZmJmxtbfH5L1s9Z86cQZcuXfDyyy8barl6jzzyCF79ZX/Vvn37YG1tjbLz5w0+D5ned999h7i4OFhbWyMlJQXl5b9u3ezcuRP9+/eHl5fXTXe234nt27cjICAAbm5uWLhwId599139lty2bdsM8aOYRbsOVmZmJrp06QLtL6+sBQYG4s0332zxeDNmzIC7uztOnDgBoCEmjo6OyMjIMMh6AaC0tBSWlpb6/RjPPfccoqOjDTY+mU99fT1iYmLQv39/7N69W//17777DlFRUbC3t79hZ3traDQazJs3Dy4uLnBxccHs2bNxrfFFHEW162BFRETgpZdeAgAcPHgQVlZWOHPmTIvH0+l0GDNmDB566CH9/qt169bB1tYW27dvN8ia33jjDQT/sr+qtrYWHh4eWLdunUHGJvO6evUqRARHjhwB0PAMIDU1FY6OjoiLi8Px48eNMm9ycjISExONMraptdsDR3/88Uf57LPPJDExUUREsrKyZOjQoXLvvfe2eEwLCwtZsWKFdOjQQcaOHStarVZGjRol06dPl7i4ODl+/Hir133ixAmJjY2Vuro6ycvLk7q6OomKimr1uNRCNTUikyeLTJ0q8pe/iJSWiqxZI/Lxxw23b94s8sEHdzSkpWXDf7uNGzfKxo0bZc2aNbJ27VrxNeCb2ZOSkuTgwYMiImJlZSVWVlYGG9uc2u17CbOzs8Xf31/69OkjWq1WsrOzZd68ea0e18HBQT7++GMJDg6W1NRUWbBggbz++uty/PhxGTFihOzevVtcXV2bNVZtba18++23UlhYKEeOHJEjR45IYWGhZGZmyoYNG+QPf/iDxMbGir29favXTS303nsiI0Y0PXHi8OEGGTohIUHGjh0rtraGf+vLxx9/LDExMdK3b1+Dj21O7TZYmZmZ8uyzz4qIyLZt26SyslJiY2MNMra3t7ds2rRJHnnkEenRo4ckJyfL8uXLZciQITJy5EjZunVrkwehRqORwsJCKSoqkuLiYikqKpL//e9/cu7cOXF0dJR+/fpJUFCQREdHy/Tp08XPz0/S0tIkNzdXPv/8c4Osub2pr6+XY8eONQn94cOHJTIyUubNmyfOzs6GmaikRCQuruHj60+cmJEhkpcncvq0yNNPt2hoS0tLo8SqPWuXwTpw4IAcPXpUnv7lgZSVlSUxMTHi5ORksDn69+8vq1atkqefflp69uwpYWFhsm7dOgkODpYJEyZIcHCw/j9TUVGRVFZWiqenpwQEBEifPn1k1KhREhAQIH5+fmJnZ3fD+IsWLZLS0lIZPXq0fPHFF+J4F5+w7/Tp0zdshZaUlEhtba106dJF/P39JTAwUCIjI2XRokWSkJAgGzdu1D/1apXGEyc2bmE1/h4mTRKJiWl4SlhR0fp5qFnaZbCu319VWVkpOTk5kpOTY/B5YmNjZdq0aRIfHy+HDh2S+++/XxYsWCBpaWlSXFwsAQEBEhcXJ2+88YYEBgZK586dmz22lZWVZGdnS2hoqIwbN04++ugjsbCwMPjP0JZcunRJH/jDhw9LYWGhFBYWSkVFhXTs2FH8/PwkICBAJk6cKP7+/hIQECBubm5NxhgxYoQEBwfLCy+8IIsXL279oiZObHgamJfXcOLE118X2bev9eNSy5h7r7+h1dXVoXPnzli1ahUAYMWKFU0ObTA0nU6H9evX64+ZmTp1KoYPH26w8UtLS+Hh4YFZs2YZbMy2qKSkBGFhYXB2dr7hzecXL168o7EaDzd5++23jbTalml8lbCoqMjoc3l4eODTTz8FAEyePBnjxo0z+pym0O62sPLz86W6ulq/vyorK0vGjh1rmKcHN2FhYSFPPfWUiIjU1dVJdna2vPXWWwYbv2vXrrJhwwYZNmyY+Pr6Snx8vMHGbksyMjLExsZGLl68KDY2Nq0aKygoSFauXCkJCQnSo0cPGTZs2J0NcPasyKZNIn/7W6vWQYbX7g5ruH5/1Q8//CA7duzQH9pgbFu2bJG6ujp58sknDTruoEGDJCMjQyZMmCB79uwx6NhtQV1dnXz44Yfy7LPPtjpWjeLi4mTGjBkyatQoKbqT84hVV4tER4v8978iOp1B1kKG0662sC5fviw5OTmyadMmERH54IMP9Ic2mEJWVpbRDkMYN26cHDlyREaOHCnffPON+Pj4GHwOc8nPz5fa2lqJiYkx6LhpaWn6w02+/vpr8fDwuP0dtFqRUaNELC1FPvqo4V9qU9rNb+Ty5cuycOFCcXd3l4iICBEROXfunDzzzDMmmb+iokJyc3ONujX35ptvyoABAyQ6OlqqqqqMNo+pGSv0FhYWsnz5cvH09JSnnnpKNBrN7e+Qmipy+HDDQaEODgZdCxmGcltYGp1Oig8d0r+C1Piq0unTp6VDhw7i5uYmZWVl0rlzZ1myZInJ1rV+/Xrx8vKSwYMHG20OS0tLWb16tTz88MMyZswYyc3NNcgRzBqN5qaHVphCVZXIzz97ysyZTxllfHt7e8nJyZGQkBCZNGmSrFix4qbfdyU7W+75979F8vNFWvFuCDKuNhGsrRcvyifl5eJtZycRLi4SfM89UqPTybfV1VJaUyOl167p/y2rq5OyceOkk52d9O7dWx577DGZOXOm+Pn5SceOHWXkyJESGRkpO3fuNOhxV78nKytL4uPjjX7oQYcOHSQ3N1eCg4Nl5syZd3T0/tWrV+XAgQNNDl4tLi6W+vp6iYuLk2XLlpn8LRxr14qcPJkuYWHGm8PLy0s2bdokgwYNEj8/P3n55Zeb3L5r1y558rnn5OD774vPoEHGWwi1WpsIlojIUx4eMsTFRf95fHGx/KDRiJu1tfg6OEh3Bwd51NVVfB0cpOu+feJ0iy2C1atXS2hoqPz5z3+WdevWGe3VweuVlpZKQUGBZGRkGH0uEZEHHnhAcnJyZOjQodK9e3dJSkq64XtOnTolRUVFNxxsqdVqxdfXVwIDA+Xxxx+XV155RXx8fGTMmDGSnJws//nPf0zyMzTKyhKJjxcx9iFmffv2lbVr18qTTz4pPXr00L8wcvToUYmOjpYpU6aITwuPWCcTMvdxFQCwpbwczx07htmnTuGHmhoAwNHqalysq2vReN9//z08PT3155QytlmzZiEoKMgkc12v8RxdS5Yswdtvv41JkyYhNDQUHTt2hIigU6dOCA8Px/PPP4/ly5dj7969qK6uvulYxcXFcHFxweLFi022/u++AywsgOJik02J+fPnw9nZGQcPHsRPP/2Ebt26IT4+vlXnnmqu3x6H9cUXX2DChAk4b4RznXXr1g1bt24F0L6Ow2ozwfr80iWDjtl4lZusrCyDjvtbOp0Ovr6+SDfTGUFnzZoFf39/9O3bF4mJiZg/fz62bNmCs2fP3vFYeXl5sLW1xSeffGKEld7on/8E/u//TDJVE0lJSfD29kZISAj++Mc/3jLihvbbYBUXFyMiIgL33HMP5s+f36KLSDQHg2VgxggW0HCVG3t7+xuuNmJIe/bsgY2NjUEutdQWLFy4EB06dMDhw4eNPtesWcDSpUaf5gbXrl2Dn58fnJ2dkZ2dbZI5NRoN5syZg65du2LKlCm4cuWK/rZt27YhICAA9913X6vPNPpbe/fuRVBQ0E0vYKGiNhEsY5oxYwY6deqkP0toa50/f77JaW2nTJli0LfitAWTJk3Cgw8+iAsXLph7KUah0+nQvXt3DBkyBNbW1oiJiTHY4+NmcnNz0aNHD3h7e2P69Onw9fWFt7c3Vq5cqY9TXV0dli5dCg8PDwQHBzc5I2lLnD9/HuPHj4eVlRUSEhJQVlZmiB/F7Np9sFp6lZsrV65g9+7dWLZsGVJSUjB06FB4eHhARLBgwQIAQE1NDdzc3LBmzRpjLd8samtrER4ejoEDB6Lml32K7cnu3bthZ2eH8vJyHD9+/JYXbWitAwcOYPDgwXB2dsbcuXP1Tz0b49SpUyc89NBDyMvL09+nvLwcKSkpsLGxQWJi4h3v36qurkZaWhocHR0xaNAg7N+/32A/T1vQ7oMF/HqVm8cff/yGq9xUVlaioKAA6enpSEpKQmhoKFxdXSEicHR0RGhoKJKSkpCeno78/Pwmp1jOycmBi4uL8ufJvpny8nL06NEDY8aMMckOaVOaPHkyYmJimnzt+os2pKent+pqSBcuXEBiYiIsLS1ve4muxjhZW1sjKioKpaWl+ttKSkoQGRkJJycnpKWl/e4fDp1Oh8zMTNx333148MEHkZub2+L1t2V3RbCAX69y88ILL+i/VltbC0dHR4gIfHx8EBkZiWnTpmHVqlXYv3//bR8kV65cQWRkJMaPH2+K5ZvFt99+C1dXV8yePdsg4334ITBgQMPHn3zS8LmpNW4Vb9iw4Ybbbrfl0xwajQZz586Fi4sLQkJC8PXXXzfrfiUlJXjsscfg4OCA1NRU/f4tnU6H7Oxs+Pj4wN/fH5999tlN73/w4MGbbsm1R3dNsIBfTzvyzjvvNPnapdvs8K+trUVhYSHWrFmDmTNnIjo6Gl27doWFhQUGDRqEQ4cOmWDl5rN161bY2NjgQwPU5cMPgfh4YONG8wUrJycH7u7ut31FrnHLx8rK6oYtn1vZvHkzevbsCU9PT2RmZrbodEa5ubno1q0b7r333iY7369evYrXXnsNS3/zCkVzt+Tak7sqWACwdu1a2Nra3nBttvr6ehQWFiIzMxOpqamIioqCt7c3RAQODg5Nnhq25BxNKnvrrbfg4ODQ7C2GRlotcOwYsH49UFHREKhNmxqilZtrnmDFxsYiOTm5Wd9bXFx80y2f6xUVFSEiIgJ2dnZITU297R+/5tBoNEhPT0eHDh0wYMCAm+58/+2W3J49e1o1p0ruumABwLRp0+Du7o5Zs2YhOTn5hoMthw4d2qyDLe8mU6ZMgbe3N06fPn3T28vKylBQcB5LlgATJwLBwYCTEyACeHkB+/Y1BOqTT4ANG4CnnzZ9sMrKymBra4tdu3bd0f1yc3PRtWtXdOnSRb/l03gpeRsbG0RFReHo0aMGXeuZM2eabD2dO3cOAPDpp5+2ektOZXdlsLRaLebMmYPAwEAkJCRg/vz5yMvLa9U1C9u7+vp6PPHEE+jTpw+2b9+OZcuWYerUqQgPD4eXlxdEBI8/Pg2DBwN/+xvwzjvAjh3A9a+mNwZLp2vYl2XqYGVkZKBnz54tum9lZSVmzpwJe3t7hISE6HduG/uakde/GBAREQErKyskJycb9NVMlVgAgNneF0RKKS8vl/Hjx8u2bdv0V/rx8/OT3r17S0BAgHTs2NHcS7ythx9+WCIiIuT1119v8RilpaWyfv16ASApKSniYILT0NTX18uyZcukurpahg0bZrLzu7VFDBbdEQBSV1dnsMtTnTsn8u67Ddd2MOb71E+ePCk9e/aUY8eOSffu3Y03ERlVuzmBH5mGhYWFQa+lZ2EhsnKlyEsvGWzIm1q9erWEhIQwVopjsMisvLxEcnMbLrD8zjvGmQOAZGVlmezc/mQ8fEpIbcLGjQ3nxdq8WeROL3Lze/bs2SNDhgyRs2fP3nAdQ1ILt7CoTYiNFXn5ZZFnnhEpLS0z6NhZWVkSGRnJWLUDDBa1GW+8ITJ27DoZPnyQVBjo8u8ajUbWrFnDp4PtBJ8SUptSU1MjYWFhYm1tLdu2bbuji2NotVopLS1tcpn7/fv3i4+Pj+Tl5Rnl8mtkWgwWtTnnz5+XkJAQCQsLk5UrV97ye64/X/2RI0ekuLhYqqurxcPDQwIDA8Xf31/8/f3liSeekHt5JZx2gcGiNqm4uFgGDhwoL774ojz66KP6OBUVFcmhQ4ekvLxcnJycpHfv3hIYGCh+fn4SEBAgAQEB4unpae7lk5EwWNRmbdiwQf71r3/JoUOHpF+/fvqj6huPsHd1dTX3EsnEGCxq0yorK8XW1tZsF3qltoXBIiJl8LAGIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZ/w943wE8Vx1KxgAAAABJRU5ErkJggg==\" alt=\"Mol\"/></td>\n",
" <td> CHEMBL671515</td>\n",
" </tr>\n",
" <tr>\n",
" <th>43</th>\n",
" <td> CHEMBL196598</td>\n",
" <td> 6f</td>\n",
" <td> COc1ccc(NC(=O)N2CCN(CC2)c3ccc(cc3)C(F)(F)F)cc1N4CCN(C)CC4</td>\n",
" <td> <img src=\"data:image/png;base64,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\" alt=\"Mol\"/></td>\n",
" <td> CHEMBL884722</td>\n",
" </tr>\n",
" <tr>\n",
" <th>72</th>\n",
" <td> CHEMBL1672305</td>\n",
" <td> 8c, MCL-527</td>\n",
" <td> CCN1CCc2cc(OCCCF)cc3c2[C@H]1Cc4ccc(O)c(O)c34</td>\n",
" <td> <img 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\" alt=\"Mol\"/></td>\n",
" <td> CHEMBL1680102</td>\n",
" </tr>\n",
" </tbody>\n",
"</table>\n",
"</div>"
],
"metadata": {},
"output_type": "pyout",
"prompt_number": 65,
"text": [
" parent_cmpd_chemblid name_in_reference SMILES ROMol assay_chemblid\n",
"11 CHEMBL97333 15d CN1CCC(CCN2CCC(CC2)c3cn(c4ccc(F)cc4)c5ccc(cc35)c6ncn(C)n6)C1=O <img 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\" alt=\"Mol\"/> CHEMBL674985\n",
"17 CHEMBL344270 3c Clc1ccc(cc1Cl)N2CCN(Cc3c[nH]c4ccc(cc34)C#N)CC2 <img src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASwAAAEsCAYAAAB5fY51AAAgKElEQVR4nO3deVxU9f7H8TcSDChiIiCQXhUtErfCNTfwhqGC3TTIytBummm5thhaLul1qbzlT+1m6r1lLhBarqloFxcw709F3EgjTREkhdFEVgeYz++P+THKdQl1Zg5f5v18PHzEnOB8v/NQX54558x3HEREQESkgFpaT4CIqKoYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBHRTeLigE6dTF9v3mx6XB0wWER0Sy1aAOvWaT2LyhgsIrql558H1qwBRLSeyXUMFhHdUq1aQGRk9Xk5CDBYRHZt7Vrgb3+7/f8fMAD45RfbzeePOIhUpwM+IrKVtWuBl14CVq8GBg40bbtyBXB1BXQ6Tad2WzzCIrJDCQmmWC1efD1W+fnAU08B06ZpO7c74REWkZ1JTgbCwoDZs4Fx40zbCgqA0FDTkdXWrUDt2trO8XYYLCI7cuLECQwd2gQ9e9bGvHmmbSUlQHg4kJcHJCYC7u7azvFOGCy6SVFREfR6PXJycpCbmwu9Xm/+dfHiRej1enTq1AnDhg1Dw4YNtZ4uVdGZM2fQo0cPDBgwBAsWzIaDA1BaaroSeOoUsHs34Olp+t7t24EnngDq1tV2zv+NwbITeXl5OH78+E3hqfiVm5uLnJwc6PV6FBUVmX/O09Oz0i9vb294eXlhx44daNiwITZu3Kjhs6KqOnv2LHr06IGwsDAsXboUDg4OMBqBIUOAH38EkpKAhx4yfe+mTUBUlOmkfESEtvP+bwyWHSguLsaAAQOQmJgILy+vSuG5MUYNGza8KVCOjo633Gd2djbatm2L6dOnY/To0TZ+RnQ3Lly4gB49eiAoKAirV682/56+/fb7OHx4FD777CEEBJi+d8sW00n4pUuB6GgNJ307QjXe/PnzpUmTJmIwGCy63++++05cXFzk+PHjFt0vWU5ZWZl06dJFQkJCpKioyLx93Lhx0qBBg0q/d7t3i9SuLbJokRYzrRoGq4a7du2aNGrUSObPn2+V/UdHR0tQUJDFY0iWk5CQIFevXjU//tvf/iZ169aV//3f/zVvO348Xzw8RCZP1mKGVceXhH+guLj4pnM8Fb9uPCmdm5uLyMhITJs2DU5OTlpP22z58uV45513cPbsWdS2wrXqvLw8tGvXDkOHDsUHH3xg8f2TZf3973/H+++/jy1btqBXr14AgFOnTqFnz2C89to2TJvWRuMZ3tkDWk9AS4cPH8ahQ4duGaOKk9KFhYXm7/fw8LjpvE9gYCA8PT1Rp04dzJw5Ew4ODpg5c6aGz+o6o9GIuXPnYvTo0VaJFQDUq1cPS5YsxUcfHUFKCtC+vVWGIQtYtmwZJk2ahLVr15pjdebMGYSEhODpp/tj6tTWGs/wj9ntEda2bdswefJklJWV3fKEs5eXF7y9vStte+CBO/f9xx9/REhICLZv346QkBDbPJE7WL9+PYYMGYKzZ8/Cw8PDqmO99Rawfj1w+HD1uxROpj/vUVFRmDdvHl577TUApgsnPXv2RKdOnbBy5UrUqqXAG1+0fUWqnc6dO8u4ceMsvt+YmBhp2rSp5OXlWXzfd2vw4HMyZcpym4xVUiLSpo3IyJE2GY7uQmJiori4uMjChQvN2/R6vbRq1UoiIiKUOv9ol8HavXu3ODs7S2Zm5n3v6/Lly/Luu+9KSUmJiIgYDAbp0KGD/PWvf73vfd+Pf/9bxMVF5LffbDfmoUMizs4imzbZbky6s927d4urq6vMmDGj0vYzZ87I4MGDpaCgQKOZ3Ru7DFafPn0qBWXfvn3y2z3+zS4uLpZWrVpVOlpLS0sTFxcXWbNmzf1O9Z6Fhoq8+qrtx/3gAxEvL5ELF2w/NlV28OBBcXd3l4kTJ2o9FYuxu2AdPHhQHB0d5eTJkyJiuk+lRYsWMnfu3HveZ0pKijg7O8vWrVvN2z7++GPx9PS85xDejx9/FHngAZHTp20+tBgMIkFBItHRth+brktLSxNPT08ZOXKkGI1GradjMXZ30n3QoEEoLy/H2rVrAQArV67EhAkTcPbsWdSpU+ee9ztjxgwsWbIER48ehYeHB4xGI5588knodDps3boVDg4OlnoKf2jAANOaRqtX22zISk6eBIxGIDBQm/HtXcV7BoODg7FixQo1TqZXldbFtKWff/5ZHB0dJTU1VUREysvLpWXLljJ16tT73ndpaal06dJFXnzxRfO2M2fOiLu7uyxZsuS+919Vx46J1KolcuSIzYakaiQ7O1uaN28ukZGRUlZWpvV0LM6ugjV8+HDp3bu3+fGGDRvEzc1NLl26ZJH9nz59Wtzc3CQ2Nta87V//+pfUqVNH0tPTLTLGH0lLE7FAf6stg8FQ6S0mdJ1er5fWrVtLnz595Nq1a1pPxyrs5iXhuXPn0KJFCyQkJJhvmuvcuTO6du2KTz/91GLjfP7555g8eTKOHDmCP/3pTwCAqKgonD9/HklJSbd9M3FNFBcHfPIJsH+/6bPtCgpMn8Ryo6IiQK8HcnKA3FzT10VFG5GR8Z+bVpTIycnBlStXEBwcjJiYGPTp00ebJ1YN5efnIzQ0FM7OzkhISLDajcJas5tgvfXWW9i3bx9+/PFHAMCuXbsQFhaG06dPo1GjRhYbR0TQv39/XLt2Ddu3b4eDgwP0ej3atGmDMWPGYPLkyRYbq7qLiwM2bjQtVeLkdD1YL7xgWtLEFKfr3+/pCXh5AZ07f4q8vKSbVpTw8vJCw4YNsWHDBixatAhHjx6Fj4+Pdk+wmigpKUG/fv2Ql5eHxMRE1KtXT+spWY1dBEuv16Np06ZYuXIlnnnmGQBAWFgYGjVqhH/+858WHy8nJwdt2rTBe++9h7FjxwIANm7ciMjISOzduxcdO3a0+JjVUVycaanduDhTpAoLTcHauBEwGExx8vS8/quqB59GoxG9e/eGm5sbNmzYYN0nYQHbtm1DYmIiXF1d0a1bNzzxxBOoa6G3A5SWluLZZ5/FqVOnsHv3bnh5eVlkv9WWhi9HbWb69OnSunVr8+XdAwcOVLq1wRrWrVsnLi4ucuzYMfO2V155RVq2bGnRczCxsSIdO5q+3rTJ9Li6iI01zenbb0VefNGyc8vMzJT69evLsmXLLLdTK9ixY4fodDqJjo6Wp59+Who0aCCOjo4SFBQkY8eOlfj4eMnOzr6nfZeXl8vgwYOladOmFrkJWgU1Plj5+fni4eEhy5dff4tKZGSkREZGWn3soUOHSlBQkPkEaEFBgbRo0ULGjx9vsTFiY0VeeEHku++qb7CMRlNULT23r7/+2qYXNO7Wzp07xdXVVWbPnl1p+/nz5yU+Pl5GjBghgYGB4uDgID4+PhIRESFz586VpKSkKr1dZtSoUeLr6yu//PKLtZ5CtVPjXxJ++umnWLBgAdLT0+Hk5ISffvoJbdq0QUpKCh577DGrjn316lW0a9cO0dHRmDFjBgBg7969CAkJQUJCAv785z9X+v6ioiLzyhF5eXWRnf0o9HrTyeicHJi/1utNL7UOH779yy57MWjQIGRlZWHPnj3V6oLGgQMHEBoaitdffx1z5sy54/devHgR+/fvx969e5GcnIz9+/dDp9OhXbt26N69O7p164aePXtWOjc1adIkLF26FLt27ULr1tV/lQVLqdHBMhgM8Pf3R0xMjHkZ32HDhiErKwsJCQk2mUNycjKefPJJ7Nq1C0888QQAYOzYsfj+++8REBBwy7XUHRwc0LPnFOTkfGA+v9OwYeVzPr6+QK9eplC5uZnOCX37LdC/v30F6/fff0fbtm3xxhtvICYmRuvpAADS0tIQHByMIUOG4JNPPgEAlJWVYd++fejRo8cf/nxubi727t2LPXv2IDk5GampqXB2dkbHjh3Ro0cPFBQUYMmSJUhISED37t2t/XSqF20P8Kxr2bJl4uPjI8XFxSIikpGRIU5OTrJz506bzuP999+XDRs23DSv6dOny2effSZr166V3bt3S1pamly8eFHKy8urvG9rv+y6V5mZpjnZwvbt28XZ2VkOHDhgmwHv4PTp0+Ln5yfDhg0znzMtLy+X6Ohoad68ufnP4t3Iz8+X7du3y9SpUyUkJESaNWsmCxYssPTUlVBjg1VWVibNmzeXWbNmmbeNHz9eunbtquGsTH94AwIC5OOPP9Z0HtZUWiri7y9iy/Pho0aNksDAQE1vKj1//rz4+/tLVFSU+S7z8vJyGTJkiDRp0kTOnTtnkXHCw8Pl7bfftsi+VKN5sIrLi+W1jNfk9YzX5dWzr8rxouPypf5LScpPuut9Xb58WU6cOCF79uyRmJgYqVu3rvku9sLCQqlXr558++23ln4Kd2XNmjXSoEED5Zb1uBvLl5tWbCgstN2YhYWFEhAQIG+++abtBr3BhQsX5JFHHpG+fftWust89OjR4uPjY9ELA4sXL5aAgACL7U8lmp/DWpizEP46f4TXCwcAGMSA1ZdXo4WuBdq6tkWmIRP6Mj0ulV9CTmmO6euyS9CX6eGyxAUpCSnmtdUNBgMAwMXFBXXr1oWbmxuOHj0KNzc3AKZPvQ0ICNDszaAigqCgIPTv3998Et4a5swBfv8d+Ogjqw1xW0Yj0Lq16QLAlCm2HTslJQXdunXDli1bbrqgYU1XrlxBr1694O7ujq1bt5rvMp82bRoWLVqEXbt2oU2be18rPT8/H8OHD8fChQvh7e2N7OxsNGrUCD///DMefvhhSz0NNWgcTBmVMUp+M1RegqXiCGvVpVWCg5Dah2rLn47+SYJ+CpKw9DAZ/OtgGXturMxfM18WL14s69atk+TkZElPTzd/Okhpaal06tRJhg4dqsGzurVt27aJm5ub6PV6q46TkmJaSG/LFqsOc0vr14vUqydy5YrtxxYRmTp1qjRq1EguX75sk/EKCgqka9eu0r59+0qrzH744Yfi5uYm//nPfywyTtOmTSvdcxYUFCSffPKJRfatEs2D9T8X/0e2XLn+N8tgNJiDZTAapKj83s9JnDhxQlxdXSU+Pt4SU71vwcHBVlmW+VZmzBDx8xOx0Pu6q6xTJxEt14srLS2Vzp07S7QNFuQqKSmR3r17S2BgoOTm5pq3L168WFxdXeXf//63xcZ644035C9/+Yv58bRp06RXr14W278qNA9WcXmxjDg7Ql7PeF1GZoy8r3NYtzJ//nzNFtK7UXJyssWWZa6K0lKRJ54QGTjQJsOJiMi+fXni6iqSlWW7MW/lxIkTUrt2bfnmm2+sNkZZWZkMHDhQmjVrJlk3POHVq1eLTqerdFXYErZt2ya1a9eWwv8/MXjgwAF54IEHbHYkWV1oHixrMxqN0qdPHwkLC9N05cX+/fvbfJ3306dF6tYVWbXKNuOFh4fLuHEz/vgbbWDhwoVSv359q/wDYTQaZejQoeLn5yenTp0yb9+4caPodDpZuXKlxccsKSmRunXryvfff2+ew0MPPVRpKSN7UOODJSKSlZUl9evXl6VLl2oy/qFDh6z+3sXbWbhQpGnTK3L+/EWrjlPxL/6vv/5q1XGqymg0St++faV3794W/4dq7Nix0rBhQ/n555/N27Zt2yY6nU7+8Y9/WHSsGw0cOFBGjRplfvzqq6/K4MGDrTZedaT5VUJbWblyJUaOHInU1FSbX1kZPHgwSkpK8O2339p0XAAQAQYNGor8/Bxs2bLFaks1R0ZGQqfTYdWqVVbZ/704d+4cOnfujAYNGsDFxQVOTk7mK8YuLi5wdXUFANSpUwfOzs4AAHd3d/NbfOrXrw8AcHR0hLu7OwDgyJEj+Prrr7F9+3bzOxeSk5MRFhaGWbNmYfz48VZ7Pl9++SWmTZuGjIwMODg4YNOmTXj55Zdx8eLFP/zMzJrCboIFaPO+s19++QUtW7bEvn37NFtWJjc3F61bt0ZMTAwmTJhg8f2npaWhXbt2SE1Nva/L95am1+vh5+eHN998E/7+/jAYDOZP8i4uLkZJSQkAoLCw0HxLzNWrV1FeXg7A9LYfACgvL8fVq1cBAAUFBRg4cCBmz54NAEhNTUWvXr3wxhtvYNasWVZ9Pjk5OfD19TW/D7a4uBienp7YunUrevbsadWxqw1tD/BsS6/Xi6+v7319Qs7deu211yQ0NNRm493OunXrRKfTyRErLPb+8ssvS3h4uMX3e78WL14sDz/8sEX3OWbMGHn66afNj48dOyYxMTE2Oz/apUuXSp8xaG93vdtVsEREEhISRKfTyeHDh60+1vnz50Wn01n08vb9eOmll+Sxxx67p/W+DQaDZGdny9GjRyUxMVFiY2Nl4cKFEhMTIy4uLjZ/f2ZVBAcHy3vvvWd+fPHi/Z/H2759u7i6upqv1tnarFmzpGPFAmhif3e929VLwgojR45EUlISUlJS4OLics/7KSkpwaVLl8zrjet0ukqH5hMnTkRycrJ5WWat5eXloW3btnjxxRfx/vvvQ6/X37Ru+o2rR/z3WuoV3Nzc4O3tDW9vb3h6euKVV17BgAEDtHtit5CVlYUmTZrg+PHjaNmyJQwGA3x8fBAXF4ennnrqnvdrMBjg5eWF1atXIzw83IIzrppjx46hXbt2yMzMxEMPPWR3d73bZbAKCwvx+OOPY8CAAfjwww/N28vLy3Hq1ClzhCr+subm5kKv11eKU25uLgoKCsw/W69ePYSGhpo/7/DSpUto0qRJpWWZq4MtW7Zg4sSJSEtLA2BayqZizfSKXw0bNqz02MvLy7y+esUJ7Opu3rx5WLFiBY4cOQIA+O677zBixAj89ttvcHJyuq99R0VFwdPTE59//rklpnrX/P39MXnyZAwfPhwA0L59e7z00ktWOT9Z3dhlsABg3759CA4Oxo4dOxAcHAzAdELV3d0dPj4+qF+/PurXrw8/Pz/4+vqaH99qW8XVphvNnDkT8fHxOHr0qE0/RLUqKqJbEaQa9UGb/699+/aIiooyr5EVFRUFDw8PfPHFF/e976+//hqTJk1CVlaWJr+3Y8aMQWZmJtavXw8AmD59Ovbs2YPExESbz8XmtHw9qrVJkyZJs2bNKr0H7Mav71V+fr40aNBAvvrqq/veF929kydPSq1atSQjI0NERK5cuWLR82x6vV4cHR3l0KFDFtnf3bLnu97t9ggLMH3iSNeuXdGuXTssW7bsrn72999/N780zM3NxcWLF81fHz9+HL/++ivS09PN9/eQ7UyfPh0//PADkpOTAQBfffUVpkyZgoyMDIsdTXbv3h1PPfUUpk6dapH93Y1r167By8sLcXFx6NevH0QEjRs3xrx58/B8DV9u1j7uNrsNJycnLF++HB06dEBISAi6dOliPuGcm5uLCxcuVDoRXXGCOjc3F6WlpQAAnU4HLy8veHl5wcfHB56ennj88cfxzTffMFYaWbVqVaUbOGNjY/H8889b9KVv//79sXbtWk2CpdPp8M4775jXeHdwcEC/fv2wefPmGh8suz7CqjBy5EgkJCQgIyPjjuevbnzs5+dnvhOaqo+UlBR06dIF2dnZ8PLywoULF9CoUSPs378fQUFBFhvnp59+QuvWrc1X67RUXl6OiIgIdOjQATNnztR0LtZm10dYgOlDOffs2YNnn30WkydPhoeHh9ZTovsQGxuLJ5980vyBomvWrEFAQIBFYwUAgYGBaN68ObZu3Wq+WqeF8vJyDBo0COnp6Vb5UODqpuZdHrpLmzZtQmZmJmNVA5SXlyM2NhYvvPCCeVtsbCyee+45q4wXHh6OTZs2WWXfVSEiGD58OA4cOICdO3fCz89Ps7nYjJZn/KuDTp06abYOOFlWxQeXVqw6e/r0aXFwcKi0BIwl/fDDD5re9X6rVSNqOrs+wkpMTMSRI0fw5ptvaj0VsoDY2FiEh4ejbt265scdOnRA8+bNrTJez549odPpsHPnTqvs/05mzpyJFStWICEhAY888ojNx9eKXQdrzpw5GDJkiOYnTen+GQwGrFmzptLLwVWrVlV6bGlOTk4ICwvD5s2brTbGrcybNw8fffQRvv/+e7Rr186mY2vNboN1uPAwSiNK8dZbb2k9FbKAhIQEiAj69esHwLRuVXp6utUv8/fv3x8bN26E3HCxfe7cuVi0aBGOHDkCo9Fo0fGWLl2KKVOmYN26deb1uOyJ3QZr5oWZ8H3aFwEBAVpPhSwgNjYWzzzzjPl9jrGxsQgJCYGvr69Vx+3bty9ycnJw+PBh8za9Xo/PP/8cjz/+ODw8PBAREYE5c+YgOTkZ165du+ex4uLiMGbMGMTGxiI0NNQCs1eQ1ifRtJBWnCa1DtaSw0XWX2KGrC8/P19q164tCQkJ5m2hoaHyxRdf2GT8nj17ygcffHDT9oKCAklKSpK5c+dKRESEPPjgg+Lo6CiBgYEyYsQIiY+Pl5ycnCqNsXnzZtHpdLJixQpLT18pdhmsv575q/RJ76P1NMhCcnJyJDAwUFavXl1pe2lpqU3GnzlzpgQGBsrp06fv+H3FxcWSlJQkc+bMkYiICPHw8BBHR0d57LHHZMyYMRIfHy/Z2dk3/VzF1c/PPvvMWk9BGXYXrIxrGeKU4iS7ru7SeipkQStXrpQ6depIdHS0FBQU2GzcnTt3SqNGjaRly5YCQPz8/OS5556TBQsWyKFDh6SsrOyOP3/+/HmJj4+XsWPHSvv27eXll1+u9P/3798v7u7uMmvWLGs+DWXYXbAmZE6Qrie7aj0NsoITJ05Iq1atpGXLlnLs2DGrjpWfny8jRowQZ2dnmTt3rpSWlsqFCxdk48aN8u6770q3bt3E2dlZnJycpH379jJ27FiJj4+XS3/wybYGg8H8dWpqqjz44IMSExNj1eeiErsL1sSsibL+9/VaT4OsJD8/X55//nlxc3OTVVb6QMbUVJGnnnpWmjVrJnv27Lnt9/33Oax69eoJAPH395cRI0bI8uXLb/uxaCdPnhRvb2+ZMGGCVZ6DquwuWFTzGY1G+eijj8TJyUliYj6Ue1jC/pbKykRmzxZxdhZ5++108x31Vf/5Mjl+/Lh88cUXEh0dLY0bNxYA4uvrK1FRUTJ//nw5ePCg/Prrr9K4cWMZNmyYph/+Wx1xtQaqsZKSkjBjxsMoKPBBfDzQuPG97+voUSA6Grh8GfjyS8ASdxUYjUYcO3YMSUlJ2Lt3L5KTk5GVlYVWrVqhSZMmWLduHZco+i8MFtVoeXnAsGHAjh3AP/8JREbe236GDQMuXQKWLAG8vS07xxudPXsWV69exaOPPspY3UKNDVaJsQTjs8bDEY4olVKM8x6HA0UH0ELXAt3dums9PbIhEWDBAmDiRGDkSGDePOBuP4fi2jVAp7PO/KjqamywFuYshL/OH+H1TB/FZBADVl9ezWDZsQMHgOeeM700jIsD7GE1lpqmxr4150TJCbSv3d782NmBh9f2rmNHYN8+4IEHgAEDTEdepJYau+Looy6PIrUoFX3r9QUAlEqpxjOi6sDHx3Q+69w5wMHBdKT1ySfA/v3A5s1AxUdNurgAzzxj2nblCvDSS1rOmirU2GCN8ByBcZnjsDlvM4wwYrTXaK2nRNWEoyPQrNn1xy1aAOvW3f15LbK9GnsOi6gq4uKA2rVN/33hBaCw0LT9q6+Apk1NR2IvvsgjrOqixp7DIqqqWrVMtzvExV3fNnIksHgx8Prr2s2LbsZgEcF0Ev6XX7SeBf0RviQkImXwCIuIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpAwGi4iUwWARkTIYLCJSBoNFRMpgsIhIGQwWESmDwSIiZTBYRKQMBouIlMFgEZEyGCwiUgaDRUTKYLCISBkMFhEpg8EiImUwWESkDAaLiJTBYBGRMhgsIlIGg0VEymCwiEgZDBYRKYPBIiJlMFhEpIz/A6LC3pB5MKn2AAAAAElFTkSuQmCC\" alt=\"Mol\"/> CHEMBL675671\n",
"21 CHEMBL147829 3 OC1(Cc2ccc(Cl)cc2)CCN(CCCC(=O)c3ccc(F)cc3)CC1 <img src=\"data:image/png;base64,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\" alt=\"Mol\"/> CHEMBL671515\n",
"43 CHEMBL196598 6f COc1ccc(NC(=O)N2CCN(CC2)c3ccc(cc3)C(F)(F)F)cc1N4CCN(C)CC4 <img src=\"data:image/png;base64,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\" alt=\"Mol\"/> CHEMBL884722\n",
"72 CHEMBL1672305 8c, MCL-527 CCN1CCc2cc(OCCCF)cc3c2[C@H]1Cc4ccc(O)c(O)c34 <img 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\" alt=\"Mol\"/> CHEMBL1680102\n",
"\n",
"[5 rows x 5 columns]"
]
}
],
"prompt_number": 65
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Construct fingerprints:"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"fps = [Chem.GetMorganFingerprintAsBitVect(m,2,nBits=2048) for m in mols['ROMol']]"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 71
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Now the distance matrix:"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"dist_mat = []\n",
"for i,fp in enumerate(fps):\n",
" dist_mat.append(DataStructs.BulkTanimotoSimilarity(fps[i],fps,returnDistance=1))\n",
"dist_mat=numpy.array(dist_mat)"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 74
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"And now do the MDS into 2 dimensions:"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"mds = manifold.MDS(n_components=2, dissimilarity=\"precomputed\", random_state=3, n_jobs = 4, verbose=1,max_iter=1000)\n",
"results = mds.fit(dist_mat)\n",
"coords = results.embedding_\n",
"print 'Final stress:',mds.stress_"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress: 4082.51507338\n",
"breaking at iteration 332 with stress 4176.29585114\n",
"breaking at iteration 311 with stress 4138.43956408\n",
"breaking at iteration 474 with stress 4120.48381345\n",
"breaking at iteration 533 with stress 4082.51507338\n"
]
}
],
"prompt_number": 77
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"And plot the points:"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"rcParams['figure.figsize'] = 6,6"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 78
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"scatter([x for x,y in coords], [y for x,y in coords],edgecolors='none')"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 79,
"text": [
"<matplotlib.collections.PathCollection at 0x77e4b10>"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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+fNSVzMfHescwl+3bgQMHgHr1pI5bDGMNliyhQsgmTYBhw5Rnx33yCfDf/0rj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\ncfFnjDEHxMWfMcYcEBd/xhhzQP8HVUK8UqYP8kcAAAAASUVORK5CYII=\n",
"text": [
"<matplotlib.figure.Figure at 0x7617a90>"
]
}
],
"prompt_number": 79
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Nice picture. How accurate is it?\n",
"\n",
"The strain values above lead me to believe that there are probably some real problems here.\n",
"\n",
"The overall strain value isn't particularly easy to interpret, so we'll check up on things by comparing the embedded distances with the Tanimoto distances we're trying to reproduce."
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"import random\n",
"def distCompare(dmat,coords,nPicks=5000,seed=0xf00d):\n",
" \"\"\" picks a random set of pairs of points to compare distances \"\"\"\n",
" nPts=len(coords)\n",
" random.seed(seed)\n",
" res=[]\n",
" keep=set()\n",
" if nPicks>0:\n",
" while len(res)<nPicks:\n",
" idx1 = random.randint(0,nPts-1)\n",
" idx2 = random.randint(0,nPts-1)\n",
" if idx1==idx2: \n",
" continue\n",
" if idx1>idx2: \n",
" idx1,idx2=idx2,idx1\n",
" if (idx1,idx2) in keep: \n",
" continue\n",
" keep.add((idx1,idx2))\n",
" p1 = coords[idx1]\n",
" p2 = coords[idx2]\n",
" v = p1-p2\n",
" d = sqrt(v.dot(v))\n",
" res.append((dmat[idx1][idx2],d))\n",
" else:\n",
" for idx1 in range(nPts):\n",
" for idx2 in range(idx1+1,nPts):\n",
" p1 = coords[idx1]\n",
" p2 = coords[idx2]\n",
" v = p1-p2\n",
" d = sqrt(v.dot(v))\n",
" res.append((dmat[idx1][idx2],d))\n",
" return res"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 80
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"d = distCompare(dist_mat,coords)"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 81
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"scatter([x for x,y in d],[y for x,y in d],edgecolors='none')"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 82,
"text": [
"<matplotlib.collections.PathCollection at 0x78d0c50>"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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vxowZMx60ef/995GRkYHPP/8cJ0+eRLt27XDw4EGE6NVu48VdxtUMGQLMmUOv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\nxtWrsjxyqVKyUTx82PB7+fprirNv186yHAFTIZ4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"text": [
"<matplotlib.figure.Figure at 0x75f9e10>"
]
}
],
"prompt_number": 82
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Yikes... that's no good. This really isn't so surprising given how much stress was left.\n",
"\n",
"Let's try increasing the dimensionality to see how much improvement we can get:"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"mds2 = manifold.MDS(n_components=20, dissimilarity=\"precomputed\", random_state=3, n_jobs = 4, verbose=1,max_iter=1000)\n",
"results = mds2.fit(dist_mat)\n",
"coords = results.embedding_\n",
"print 'Final stress:',mds2.stress_"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress: 83.6518627219\n",
"breaking at iteration 227 with stress 85.4449912882\n",
"breaking at iteration 221 with stress 86.7300769015\n",
"breaking at iteration 232 with stress 83.6518627219\n",
"breaking at iteration 234 with stress 85.9502931801\n"
]
}
],
"prompt_number": 83
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"d = distCompare(dist_mat,coords)\n",
"scatter([x for x,y in d],[y for x,y in d],edgecolors='none')"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 84,
"text": [
"<matplotlib.collections.PathCollection at 0x5b8af90>"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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tWkkPHXNjxgATJth/XmGh9bCPuXPnZI1AbKzMF1DZxu6cRKWkQgXphGk+lGK+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\nrkJggg==\n",
"text": [
"<matplotlib.figure.Figure at 0x55f93d0>"
]
}
],
"prompt_number": 84
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Not so bad... of course, we can't visualize 20 dimensions.\n",
"\n",
"What about if we try doing dimensionality reduction on the 20D results instead of using the distance matrix?"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"mds3 = manifold.MDS(n_components=2, random_state=3, n_jobs = 4, verbose=1,max_iter=1000)\n",
"results3 = mds3.fit(coords)\n",
"coords3 = results3.embedding_\n",
"print 'Final stress:',mds3.stress_"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress: 3987.0547543\n",
"breaking at iteration 263 with stress 4075.27258547\n",
"breaking at iteration 299 with stress 4179.52713573\n",
"breaking at iteration 367 with stress 3987.0547543\n",
"breaking at iteration 366 with stress 4031.85189373\n"
]
}
],
"prompt_number": 85
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The strain is still really high. This isn't that surprising given that we already tried the same thing from the distance matrix.\n",
"\n",
"Ok, so MDS doesn't work. Now that we have actual coordinates, we can use some of the other scikit-learn manifold learning approaches for embedding the points.\n",
"\n",
"Instead of jumping all the way to a 2D system, where we're really unlikely to get decent results, start by dropping down to 10D.\n",
"\n",
"First MDS in 10D:"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"mds3 = manifold.MDS(n_components=10, random_state=3, n_jobs = 4, verbose=1,max_iter=1000)\n",
"results3 = mds3.fit(coords)\n",
"coords3 = results3.embedding_\n",
"print 'Final stress:',results3.stress_\n",
"ds = distCompare(dist_mat,coords3)\n",
"scatter([x for x,y in d],[y for x,y in d],edgecolors='none')"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress: 232.247671016\n",
"breaking at iteration 206 with stress 232.247671016\n",
"breaking at iteration 226 with stress 239.234800226\n",
"breaking at iteration 205 with stress 239.046196976\n",
"breaking at iteration 255 with stress 242.038671318\n"
]
},
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 86,
"text": [
"<matplotlib.collections.PathCollection at 0x6f83090>"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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tWkkPHXNjxgATJth/XmGh9bCPuXPnZI1AbKzMF1DZxu6cRKWkQgXphGk+lGK+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\nNm2KZs2a4cMPP3QpWG/k6//zMH5tMX7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"text": [
"<matplotlib.figure.Figure at 0x7806850>"
]
}
],
"prompt_number": 86
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Now try locally linear embedding:"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"lle = manifold.LocallyLinearEmbedding(n_components=10,random_state=3,max_iter=1000)\n",
"results3=lle.fit(coords)\n",
"coords3=results3.embedding_\n",
"print results3.reconstruction_error_\n",
"d = distCompare(dist_mat,coords3)\n",
"scatter([x for x,y in d],[y for x,y in d],edgecolors='none')"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"-8.47551453712e-15\n"
]
},
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 87,
"text": [
"<matplotlib.collections.PathCollection at 0x7e22c90>"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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Exo9noZbp91u+3C3meA3i+AWhBNm40fBeKWDTpsI/ExTEp4Pr17nIe/Ik4/rG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\nrkJggg==\n",
"text": [
"<matplotlib.figure.Figure at 0x59b4050>"
]
}
],
"prompt_number": 87
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Ick! What about Isomap?"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"embed = manifold.Isomap(n_components=10,max_iter=1000)\n",
"results3=embed.fit(coords)\n",
"coords3=results3.embedding_\n",
"d = distCompare(dist_mat,coords3)\n",
"scatter([x for x,y in d],[y for x,y in d],edgecolors='none')"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 88,
"text": [
"<matplotlib.collections.PathCollection at 0x7ef3350>"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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uOSTZ8mKnLRtvhslMPHgAbbY0KVmqFAy3s4UHLl+GomTAALRnlBnQDCVKEHXs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\nAABJRU5ErkJggg==\n",
"text": [
"<matplotlib.figure.Figure at 0x7e42050>"
]
}
],
"prompt_number": 88
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Also pretty grim. Does spectral embedding work?"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"embed = manifold.SpectralEmbedding(n_components=10)\n",
"results3=embed.fit(coords)\n",
"coords3=results3.embedding_\n",
"d = distCompare(dist_mat,coords3)\n",
"scatter([x for x,y in d],[y for x,y in d],edgecolors='none')"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 89,
"text": [
"<matplotlib.collections.PathCollection at 0x68dca90>"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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O3GVcwp9/wp0uIwNeLB07untEeUMI5HopUQKCsyDp3RuGVYX77oMh8sgRGIBj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\nfsYYSzA8+BljLMHw4GeMsQTzH2lzdW76BQhrAAAAAElFTkSuQmCC\n",
"text": [
"<matplotlib.figure.Figure at 0x7fbe390>"
]
}
],
"prompt_number": 89
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Hmm, there's at least some signal there. How does spectral embedding do with 2D?"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"embed = manifold.SpectralEmbedding(n_components=2)\n",
"results3=embed.fit(coords)\n",
"coords3=results3.embedding_\n",
"d = distCompare(dist_mat,coords3)\n",
"scatter([x for x,y in d],[y for x,y in d],edgecolors='none')"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 90,
"text": [
"<matplotlib.collections.PathCollection at 0x7c8af50>"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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jc0dH04Pmk0/kbcHB5PLxBkWKkE3KSVpRUcCxY/TQMiNcc5dhTMbOnVQYPTeX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\n7bUdMkQfEpqYSA99e4PqAGXFPHdOX9QeIJeeEBR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"text": [
"<matplotlib.figure.Figure at 0x7045450>"
]
}
],
"prompt_number": 90
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Not so hot..."
]
},
{
"cell_type": "heading",
"level": 1,
"metadata": {},
"source": [
"Look at stress vs dimension"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We're able to do a reasonable job of embedding into 20 dimensions with MDS. 10 even looks somewhat ok. Let's look at behavior of the residual stress as a function of dimension:"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"vs={}\n",
"for nComps in (140,120,100,80,60,40,20,10,5,2):\n",
" mds3 = manifold.MDS(n_components=nComps, random_state=3, dissimilarity=\"precomputed\",n_jobs = 4, verbose=0,max_iter=1000)\n",
" results3 = mds3.fit(dist_mat)\n",
" print 'Final stress at dim=%d:'%nComps,results3.stress_,'stress per element:',results3.stress_/len(dist_mat)\n",
" vs[nComps]=results3.stress_/len(dist_mat)\n",
"scatter(vs.keys(),vs.values(),edgecolors='none')\n",
"yscale('log')"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=140: 12.7282381352 stress per element: 0.0417319283121\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=120: 13.3666602299 stress per element: 0.0438251155077\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=100: 13.90154979 stress per element: 0.0455788517704\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=80: 15.1409945495 stress per element: 0.0496426050802\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=60: 17.844384297 stress per element: 0.058506178023\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=40: 25.7793697019 stress per element: 0.0845225236129\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=20: 83.6518627219 stress per element: 0.274268402367\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=10: 306.257420455 stress per element: 1.00412269001\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=5: 979.602872762 stress per element: 3.21181269758\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=2: 4082.51507338 stress per element: 13.3852953225\n"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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"text": [
"<matplotlib.figure.Figure at 0x598a1d0>"
]
}
],
"prompt_number": 91
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Yeah, the stress is going up exponentially with dimension. These data really don't want to be in a 2D space.\n",
"\n",
"Try non-metric embedding"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"vs={}\n",
"for nComps in (140,120,100,80,60,40,20,10,5,2):\n",
" mds3 = manifold.MDS(metric=False,n_components=nComps,random_state=3, dissimilarity=\"precomputed\",n_jobs = 4, verbose=0,max_iter=1000)\n",
" results3 = mds3.fit(dist_mat)\n",
" print 'Final stress at dim=%d:'%nComps,results3.stress_,'stress per element:',results3.stress_/len(dist_mat)\n",
" vs[nComps]=results3.stress_/len(dist_mat)\n",
"scatter(vs.keys(),vs.values(),edgecolors='none')\n",
"yscale('log')"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=140: 20.8713016229 stress per element: 0.0684304971242\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=120: 24.3989596423 stress per element: 0.0799965889911\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=100: 28.7286560841 stress per element: 0.0941923150298\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=80: 36.0835726625 stress per element: 0.118306795615\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=60: 47.6762604743 stress per element: 0.156315608112\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=40: 71.9307458185 stress per element: 0.23583851088\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=20: 151.843304144 stress per element: 0.497846898833\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=10: 328.574341064 stress per element: 1.07729292152\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=5: 742.142966121 stress per element: 2.43325562663\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=2: 2092.47228189 stress per element: 6.86056485866\n"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": "iVBORw0KGgoAAAANSUhEUgAAAX8AAAFxCAYAAACbTqgXAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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\niPgDgIW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"text": [
"<matplotlib.figure.Figure at 0x65f9e10>"
]
}
],
"prompt_number": 92
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"helps somewhat at lower dimension, but not dramatically. Plus it's a lot slower"
]
},
{
"cell_type": "heading",
"level": 1,
"metadata": {},
"source": [
"A larger data set"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Maybe it's possible to do better with a larger data set? This seems unlikely, but we can at least try:"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"assays = data2[['assay_chemblid','target_chemblid']].groupby('assay_chemblid').count()\n",
"print assays.shape\n",
"goodassays = assays.ix[(assays.assay_chemblid >= 10)&(assays.assay_chemblid <= 15)]\n",
"subset = data2.ix[data.assay_chemblid.isin(list(goodassays.index))]\n",
"print subset.shape"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"(108, 2)\n",
"(708, 18)\n"
]
}
],
"prompt_number": 93
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"mols = subset[['parent_cmpd_chemblid','name_in_reference','SMILES', 'ROMol', 'assay_chemblid']]\n",
"print mols.shape\n",
"fps = [Chem.GetMorganFingerprintAsBitVect(m,2,nBits=2048) for m in mols['ROMol']]\n",
"dist_mat = []\n",
"for i,fp in enumerate(fps):\n",
" dist_mat.append(DataStructs.BulkTanimotoSimilarity(fps[i],fps,returnDistance=1))\n",
"dist_mat=numpy.array(dist_mat) \n",
"print dist_mat.shape "
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"(708, 5)\n",
"(708, 708)"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"\n"
]
}
],
"prompt_number": 94
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"vs={}\n",
"for nComps in (140,120,100,80,60,40,20,10,5,2):\n",
" mds3 = manifold.MDS(n_components=nComps, random_state=3, dissimilarity=\"precomputed\",n_jobs = 4, verbose=0,max_iter=1000)\n",
" results3 = mds3.fit(dist_mat)\n",
" print 'Final stress at dim=%d:'%nComps,results3.stress_,'stress per element:',results3.stress_/len(dist_mat)\n",
" vs[nComps]=results3.stress_/len(dist_mat)\n",
"scatter(vs.keys(),vs.values(),edgecolors='none')\n",
"yscale('log')"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=140: 67.2404191613 stress per element: 0.0949723434482\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=120: 72.2944675787 stress per element: 0.102110829913\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=100: 79.2412581743 stress per element: 0.111922681037\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=80: 92.3713903258 stress per element: 0.130468065432\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=60: 119.625068295 stress per element: 0.168961960869\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=40: 210.430766815 stress per element: 0.297218597196\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=20: 695.428536708 stress per element: 0.982243695916\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=10: 2221.46528359 stress per element: 3.13766282992\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=5: 6433.47666107 stress per element: 9.08683144219\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=2: 24611.8646668 stress per element: 34.7625207159\n"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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"text": [
"<matplotlib.figure.Figure at 0x6601d10>"
]
}
],
"prompt_number": 95
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Nope, that definitely made things worse."
]
},
{
"cell_type": "heading",
"level": 1,
"metadata": {},
"source": [
"and larger still"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"assays = data2[['assay_chemblid','target_chemblid']].groupby('assay_chemblid').count()\n",
"print assays.shape\n",
"goodassays = assays.ix[(assays.assay_chemblid >= 10)&(assays.assay_chemblid <= 18)]\n",
"subset = data2.ix[data.assay_chemblid.isin(list(goodassays.index))]\n",
"print subset.shape"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"(108, 2)\n",
"(1045, 18)\n"
]
}
],
"prompt_number": 96
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"mols = subset[['parent_cmpd_chemblid','name_in_reference','SMILES', 'ROMol', 'assay_chemblid']]\n",
"print mols.shape\n",
"fps = [Chem.GetMorganFingerprintAsBitVect(m,2,nBits=2048) for m in mols['ROMol']]\n",
"dist_mat = []\n",
"for i,fp in enumerate(fps):\n",
" dist_mat.append(DataStructs.BulkTanimotoSimilarity(fps[i],fps,returnDistance=1))\n",
"dist_mat=numpy.array(dist_mat) \n",
"print dist_mat.shape"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"(1045, 5)\n",
"(1045, 1045)"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"\n"
]
}
],
"prompt_number": 97
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"vs={}\n",
"for nComps in (140,120,100,80,60,40,20,10,5,2):\n",
" mds3 = manifold.MDS(n_components=nComps, random_state=3, dissimilarity=\"precomputed\",n_jobs = 4, verbose=0,max_iter=1000)\n",
" results3 = mds3.fit(dist_mat)\n",
" print 'Final stress at dim=%d:'%nComps,results3.stress_,'stress per element:',results3.stress_/len(dist_mat)\n",
" vs[nComps]=results3.stress_/len(dist_mat)\n",
"scatter(vs.keys(),vs.values(),edgecolors='none')\n",
"yscale('log')"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=140: 139.380840274 stress per element: 0.13337879452\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=120: 150.191914066 stress per element: 0.143724319681\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=100: 166.888061149 stress per element: 0.159701493923\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=80: 201.13751144 stress per element: 0.192476087502\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=60: 269.966764269 stress per element: 0.258341401215\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=40: 485.941068467 stress per element: 0.465015376524\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=20: 1618.41731942 stress per element: 1.54872470758\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=10: 5047.57853434 stress per element: 4.83021869315\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=5: 14296.8251973 stress per element: 13.6811724377\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=2: 53646.5018092 stress per element: 51.3363653677\n"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": "iVBORw0KGgoAAAANSUhEUgAAAX8AAAFxCAYAAACbTqgXAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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\nD1jqH/+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"text": [
"<matplotlib.figure.Figure at 0x68bb6d0>"
]
}
],
"prompt_number": 98
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Continuing to get worse."
]
},
{
"cell_type": "heading",
"level": 1,
"metadata": {},
"source": [
"Try less data"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"assays = data2[['assay_chemblid','target_chemblid']].groupby('assay_chemblid').count()\n",
"print assays.shape\n",
"goodassays = assays.ix[assays.assay_chemblid == 15]\n",
"subset = data2.ix[data.assay_chemblid.isin(list(goodassays.index))]\n",
"print subset.shape"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"(108, 2)\n",
"(120, 18)\n"
]
}
],
"prompt_number": 99
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"mols = subset[['parent_cmpd_chemblid','name_in_reference','SMILES', 'ROMol', 'assay_chemblid']]\n",
"print mols.shape\n",
"fps = [Chem.GetMorganFingerprintAsBitVect(m,2,nBits=2048) for m in mols['ROMol']]\n",
"dist_mat = []\n",
"for i,fp in enumerate(fps):\n",
" dist_mat.append(DataStructs.BulkTanimotoSimilarity(fps[i],fps,returnDistance=1))\n",
"dist_mat=numpy.array(dist_mat) \n",
"print dist_mat.shape"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"(120, 5)\n",
"(120, 120)\n"
]
}
],
"prompt_number": 100
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"vs={}\n",
"for nComps in (140,120,100,80,60,40,20,10,5,2):\n",
" mds3 = manifold.MDS(n_components=nComps, random_state=3, dissimilarity=\"precomputed\",n_jobs = 4, verbose=0,max_iter=1000)\n",
" results3 = mds3.fit(dist_mat)\n",
" print 'Final stress at dim=%d:'%nComps,results3.stress_,'stress per element:',results3.stress_/len(dist_mat)\n",
" vs[nComps]=results3.stress_/len(dist_mat)\n",
"scatter(vs.keys(),vs.values(),edgecolors='none')\n",
"yscale('log')"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=140: 2.56157223214 stress per element: 0.0213464352678\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=120: 2.57821067766 stress per element: 0.0214850889805\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=100: 2.65583739686 stress per element: 0.0221319783072\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=80: 2.73926053033 stress per element: 0.0228271710861\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=60: 2.92796261185 stress per element: 0.0243996884321\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=40: 3.45058526213 stress per element: 0.0287548771845\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=20: 6.51584911558 stress per element: 0.0542987426298\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=10: 23.1791703087 stress per element: 0.193159752572\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=5: 96.7566944154 stress per element: 0.806305786795\n"
]
},
{
"output_type": "stream",
"stream": "stdout",
"text": [
"Final stress at dim=2: 536.317416776 stress per element: 4.46931180647\n"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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"text": [
"<matplotlib.figure.Figure at 0x7ec7190>"
]
}
],
"prompt_number": 101
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"That's a lot less stress per point than before, but it's still pretty high. Look at the distances to be sure:"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"mds3 = manifold.MDS(n_components=2, random_state=3, dissimilarity=\"precomputed\",n_jobs = 4, verbose=0,max_iter=1000)\n",
"results3 = mds3.fit(dist_mat)\n",
"coords3=results3.embedding_\n",
"d = distCompare(dist_mat,coords3)\n",
"scatter([x for x,y in d],[y for x,y in d],edgecolors='none')"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 102,
"text": [
"<matplotlib.collections.PathCollection at 0x5ca6f50>"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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nQlSrJn93L75o+bt19ZItmxB9+wpRvboQISHqfVmyCLFwoXO/G0dsp90z/r17\n91Lx4sWpSJEi5O/vTx06dKCVK1eqjilQoAA9+p8w9aNHjyhXrlzk58elA0zmpVw5IuWfgFYSWKo+\nZUDPnvCVz5+PQqglS2Ths1Wr1FXCygpiT/DsGdE33xDt2QM3j5L+/Yneessz4zLCbsN/7do1ilBU\nT4SHh9M1Ta5Vjx496MSJE1SwYEGKjo6mr7/+2v6RMsxzQO7cKOEnwqu/UtMmWzai1q09My5vRggE\ndtu1I+rYEa6ypCTP+8mtxccHY/cm7J5+m5SNN80wbtw4qlixIsXGxtL58+fp5ZdfpiNHjlCQRkh7\npCIPKyYmhmJiYuwdFpMJuXkTS+nSzlM+dBU//IC8dCIYtMuXiRYvRrOOFi3UrQ0ZcOEC0Z9/yuu7\nd6Pb15w5nhuTLUREoLDMUWJjYyk2NtbxC5EDhr9QoUJ0RfFeeuXKFQrXtODZuXMnDRs2jIiIIiMj\nqWjRonT69GmqqvkWRhol4DKMFaxYQfTmm8jjrlABmSChoZ4elXkCAvTrHTt6ZiwZheBguMSUGT6z\nZ3tuPLbiDKNPpJ8Uj3Kgh6Pdrp6qVavS2bNn6eLFi5SUlERLly6lli1bqo4pVaoUbdiwgYiIbt26\nRadPn6ZixYrZPViG0fLJJzD6RERHj3q/QejdWzYEOXIgs4exzLZtaqNv9FbUqBHcKf7+7huXtbRq\n5ekR6LF7xu/n50fTp0+nJk2aUGpqKnXr1o1Kly5Ns2bNIiKiXr160dChQ6lLly4UHR1NaWlpNHHi\nRMopOTgZxglo61e8PR0yOBiFSRcvopDHU1WlGYlt29TrKSnw7//7r7xt92654Ym38c470O557TVP\nj0SGK3eZDM2yZciWSE4mKlsWRiIszNOjUnPpElxQJUoQ1ajh6dF4PydOoL1ilSqQPBg9GpINEp06\nIabjLcVa1hAaSnT/vnOvySJtTKbm6lUYgnLlvC/T48QJaMw8eoQsnlmziHr08PSovJe//0aQOzkZ\n8Y9hw4hGjZLf5Jo3J5o4EYHdqVO9/w1PyY4dzpOsJmLDzzBey8CBRJMmyetlyxIdP+658XiK5GTr\n/O8tW6ozeAoUQDN1iZgYSB0nJCBNslgxVPBmBJz9u2etHobxUrRup8wW4jp7lqhUKcze69fHm48l\ntN+XNgZy+zaMPhFm+5ayyjVZ4x5HW9TlSdjwM4wL6deP6OWX8XPhwkTffefZ8bibfv2gq0OEJuwG\nkl4qxo2AZc8ZAAAgAElEQVRDY3Uiouhool9/RZFbQAD+bdxYfXyRIuaL3qQHhLcwYICnRyDDrh6G\ncQP//ut98Qd3UKMGJAwkcueGQN0rr1g+7+lTfYvCZcsQ9P3rLzQvL1KE6L33UAB39KizR+4cKlQg\nGjoUD31nB/bZx88wmZjffoNRLFKE6LPPvKOnq8SCBUSdO6u3Zc0KCeWCBa2/zvjxaMhChGKuP/+E\nG6huXX1Krzdx5AiMvytwxHayYhrDZGA2bSJq21Y2fnFxRD//7NkxKenUCYZaKVD277+QqrBk+BMS\niLp2RY/dGjUQK5BITcWsv0wZ7zb6deogzpCQ4H3xBvbxM0wG5O5dKFbOnq02flu2eG5M5mjTBgFe\niSJF0tck+vxz9M+9fh2yHCdOqPcXLgzD6o2VuhLnziHrKF8+9ArwJnjGzzAZjLt30bwlLk6/r3Jl\n948nPbJmxQPpm28wW//wQ8hVKJk0iejbbxED+OEH/WeT8vWDgiDN0L8/cvyTk93zGezh5k38++wZ\nYhEaRRuPwj5+hslgaP3mJhPRSy+h89OkSRkvZTQ2FqmeEoULoz3h22/rj331VaIxY4jat5ezhTIC\n3la5yzN+hslgaA17aCjR5s2eGYszOH9evX7lCgz79etEgwerXVlVqhA1bIi3Hi0+Pt5byeuAkKZL\nYB8/w2QwXnkF/Xl9fVHwtHixp0fkGI0aqaW0W7VCl7KBAyFo17AhNO0LFIBMg5HRJ7JczOVJpk0j\n6tvX06NQw64ehsmgpKSo2zhmZE6fxgMsVy74w6W+BQkJRHPn6huXZyQWLULPCGfDefwMwzx3nD9P\nVLs20a1b5o/Jk4fozh33jclWSpWCZHRIiPOvzVo9DMNkWG7eROHZ55/LbSmJiAYNMm/0s2ZFFtDY\nse4Zo6306YNAe2AgJCi8rckgz/gZhtFx7x7SEAsVct41U1MhX7B+PapZp01DQDY6Wg7wlixJdPgw\nDHv58mo1S19fuIKkh4OU1lmnjvPG6Cz8/OCKU7JypXNTOnnGzzCM05gxA93BwsPRPcpZ87Kvv4aW\n/qFDRD/9BKN98qQ6q+f0aTlNs2FD9fnly6vdOsuXo19xlizOGZ8z0Rp9IjSN9xbY8DMM8x9PnqDA\nSupxO38+ZCGcgVaL/sQJZOsoxesCA5GumpAAN06jRsjWKVGCaPJk/UPoyhWiN95ANbCvr3PG6Qpy\n5CBq1szTo5Bhw88wzH+kpKgbmxPB5eMMmjZVrzdpQpQ/P6SXK1QgqliRqHt3yBwEByNVNTaWaMgQ\nvAU0aIA3EC0LFuD49u2dM05nEhgIOeZdu+DG8hbYx88wmZSHDyGEtm8fVC5/+AHKnp98gtk1EbZv\n2CCnVzrK8uW4XoUKRL17q3PvHzxAlo6Rm2TJEtmwT5iAQLC3yjVIncHKliXq1o2oenW4zpyNQ7ZT\neBgvGALDZEp69RICzhMsgwbJ+/buFWLjRiESE113/7Q0IZYvFyI8XIiQECGGDFGPR7nUrYtz4uOF\n+OknIYoXN3+sp5d69YQ4eFCIsDCsh4YKsX+/878/R2znc1L+wTCMrWiDjcr1atVce+/r19GZ7ORJ\nedv48fCDr1mjPz45Gdk+bdoYi9N5E1u3oupY0uZ58ACdxX791bPjUsI+fobJpLRrZ3ndlYwapTb6\nEl27Eq1bRzRlilrBc/du6PJ7u9E3h7dVWLPhZ5hMSs+e6N41bBhm2Y4GR+fNw4x86FA0W7GEUT/c\nF15AymaDBkQffUR08SJURyUSE9XH+3ip9WreHBLUUqOZAgW8r4DLy55DDMO4k9dew+Ioy5cTdeki\nr9+5g2CxOT78EM1JnjxBM5UOHZD5UqoUNPm7dcMxERHmr5GWhmD006eOj9+Z7N+Pt5bTp9FprHBh\nZPd4E5zVwzCM1WzfDsG0Z88gsyCJj/XvjwItiVKliE6dsnytixeJDhyA8e/dW2/ACxZEtWv79t5V\n/GQtY8bgbcpVcOUuwzAu5+lTohYtiA4ehFHv3Fmusn3xRfWx1aunf70iRYhat8ZDw2jWfv06fPo9\nezo8dI/grMI3V8CGn2EYq7h7FxkqEqmpcrD1zTeJpk9HUVbfvhBQUzJiBAqYmjRBta1EYqLlzlR5\n80LsTInJhIYs3hYw1VKpkqdHYB529TAMYxWpqUQ1a6LgiwiumGPH0m/1+PPPaj36evXUTeHffBPH\nEKECNzQUD4RPPoE6p9bwN22KIHJwMNGPPyJ7fuNGxz+fo/j4EL31Fh6GVasiPdWVOkLcepFhGJfj\n64uq22nT4OPv2dO6/r5nz6rXjx5Vry9YgJz+S5cQ1FUGdFu00F9v7Vos2bI5T07CGaSlwehv2+bp\nkaQPz/gZhnEp+/bB56/8Mw8MhBbP7Nlw5zRpArnlYsWgzVO7NlGZMkTff0/Uq5ft9+zTR+9ucgcm\nE9pDuqPVInfgYhjGqwkMNA7gBgcjMLxhg3q7nx/RL78g+LtkCVI9160j+ucf94zXUf7+m6hxY9fe\ng7N6GIbxamrWNN7+6JHxAyElRfbtd+iAVNEffvDeoi0t69Z5egSWcehrXLt2LZUqVYqioqJowoQJ\nhsfExsZSpUqVqFy5chQTE+PI7RjmuWbyZFSuNm2aMaQJHj1Cxe8XXyDImpRk/tilS4l69MAsOE8e\neXurVsj4UWrySwQFyT/fuEH01VfwoyvJkgVpoeYeLJ7iyhWi1as9PQoL2KvulpKSIiIjI0VcXJxI\nSkoS0dHR4uTJk6pj7t+/L8qUKSOuXLkihBDizp07uus4MASGeW5YtUqt8FitmqdHZJkLF4QoWFA9\n5ubNrTv31i0hvvlGiLlzhUhOxrZhw9TXCg4W4sQJIR4/FmLNGiECA42VMJcvx/kPHwrx7rtC+Ph4\nTpUza1YhSpQQwtdX3jZ5sku+fiGEY7bT7hn/3r17qXjx4lSkSBHy9/enDh060MqVK1XHLF68mNq2\nbUvh4eFERJQ7d25HnlEM89yi9V17uy97yhQUWClZvRq5/umRNy/kGN59V3bdnDihPqZ6daR4BgVB\nsfPJE/11oqPxxkCEWMHcuXAL2UNUlPpNxB6ktzVlI5t58xy7pquwO53z2rVrFKHIuwoPD6c9e/ao\njjl79iwlJydT/fr1KSEhgfr160edOnXSXWukQsEoJiaGXUJMpqNRI7gtJCGyV17x7HjSQ9lARSI4\nWO2escRff6GbVkICOlQp++4SoTPXmDHmz69Rg2jHDr3PX2OCrObGDaLHj+07VyIkhOjPP9XbJKE2\nZxAbG0uxsbFOuZbdht9k9JvXkJycTAcPHqSNGzfS06dPqWbNmlSjRg2KiopSHTfS26TrGMbNREej\nzeCSJTAW/fp5ekTGpKXBSHftCiN38SIeAvnyoT+vuU5dsbEQcitSBKmWHTrIhvbLL/XHFy5seRxv\nvWUc6LXXeDtq9In0mUl58xLNnOn4dSW0k+JRo0bZfS27DX+hQoXoiqL2+sqVK/+5dCQiIiIod+7c\nlC1bNsqWLRvVq1ePjhw5ojP8DMNgFlujhm3nXLsGgxoWBmPoyobjiYmQHN60CQZ+1izIEkREmC/k\nSkuDxPK0aXIe/9Gj6RvaatUgySxV+NauTXTkCM6Ljsb2c+eQ8798OQLjJhNaRS5f7rzP7Ajly+NB\n55XYGxxITk4WxYoVE3FxcSIxMdEwuHvq1CnRsGFDkZKSIp48eSLKlSsnTpw4oTrGgSEwTKbm5k0h\nChSQA4lvvuna+82dqw5mhoWlf45RO0Ufn/SDsOHhaA359ddCrF4tRGqqEP/+K8Tatergadas+mt7\nuvWitHz1lWt/H47YTrtn/H5+fjR9+nRq0qQJpaamUrdu3ah06dI0a9YsIiLq1asXlSpVipo2bUoV\nKlQgHx8f6tGjB5UpU8ZJjyyGydysWwfftMTPPyPA6azG6Fq0zc2taXa+bJl+mzYl04irV/FGERZG\ndPw43DpZskANVBk81TZ8sebarsRkInr1VQSdu3Xz7FgswZW7DJNB2bgRQWGJPHkge+AqEhIgsHb4\nMAzcN98QffCB5XPy5kVTFksUKgSXlTl++01uFrN9O8bgrSajUSOi9evdcy+u3GWYTEjDhkSff45s\nkqJFXd/MOygI0gnbtkGPPz2jT0RUtqzl/S+8YFlTx88PTV0k6tQhWrwYhWAtWqADlycJCVGvp9dy\n0lvgGT/DMC7j2DGimBiie/fkbX5+RJGREGTr3BnGs3dvqHMSwa2Tlgb1zW+/Vbd0JELj9fv3Efw9\nexYBXaMevu6gZUvUL6SkYH32bGQ8uQOe8TMM45WULw9N/UGD4PaJikK7xVOnMFvv2BGZQpUrQ4+n\nRAnZT//sGdHJk+rrDRsGeYbmzYlq1cIDZPRodVzDlZlNWv74Q75neDjqEw4fdt/97YVn/AzDOBUh\niFatItq7VzbwAwYgDVPi8GF9h6oTJzBbVhZhffAB0dChUOncvx8PBaW5ePFF3IcIxj84GG8Xngzy\n5s6NN5HQUNfeh2WZGYbxGt55B8VcSsLCIEORNy/W//mHqHRp9THnz2OG364dagZCQ5GTP3u23KEr\no3DgAN5iXAm7ehiG8QrOndMbfSL45I8dk9dLlSIaPFheb9KEKEcOpEKuX4+CsAcPEMT97Tf1tawQ\nDfAo+fIRFS9u+ZgnT/A2ExODymV3z33Z8DMM4xTi4lBha0T27OrsHCL0pG3WDD///TcygO7dgxSE\nFAxOS9NnymgzadyJjw+axpvrC5A/P6Qbxo0jKlcOby/x8frj+vdH4HrLFriyfvjBtePWwj13GYZx\nCrNnG9cRBASgR26hQurtDx5Az18iPp7o/ff1PXq1PHjg+FjtJS0NcYXTp43337wJwy+1J5FUR7Uy\nEgcOWF53NTzjZxjGKSgrapUMGICUSyLM5KUG6YGBRP7+6mM3bCA6eNB1Y3QGS5aY32cyEZ05o95m\nJLGtFSB2tyAxG36GYZyCkVSEnx9R27bwYXfuTJQrFwK9M2ciBbJzZ8vXqFTJfo19V6GVqlBm74wb\nB7kGZRyieXP9NSZOhOx0x47Q7O/Y0SVDNQtn9TAM4zBr18J4ad0w69YRvfwy0jtbtFDvq1AB57Vu\nLadwFiig1h9q1QrrUsqmN5I1K9GMGSgoK1oU29auRWFXqVJE773nml7BnM7JMIzHmDyZ6JNP9Nv7\n9MG+LFngHjGa1YaGEj18qM5qKVgQchTr1qH4y16Cgtxb0du3L4rQ3AWnczKMF7J8OYqWXnwR3aIy\nIocPY/aqNKBPnxJt3owZbq1aROb6KH37LVooPnyIdE2jNMwHD/SpjNevoyLXEaMfGOh+GYdvvjFu\nEemNsOFnGBdw7hzRm2+i6ci+fXBzZBSjIDF5MnzszZqhMcr9+/BN58hB1KAB0datEG2z9LmOHEGq\nor+/bbnq9+875h7xxHdtMiGmoeTwYTz88+Uj+uwz94/JHGz4GcYFxMWpg4D376cvT+xtjB4t/3z6\nNGbwQ4boDbgQlo307t1owt6mjfX3/uYbWXYhf35o/KSHK/zottC3L9xaStq0wcP/9m2isWOJfv+d\n6NEjz4xPCRt+hnEBVaqoG21XqgQRr4xEtmz6beZm7UFBEGQz4tdfIV8wYQLcQxIREajUNUJ5n6dP\n8X0WK2a5F6/0oNDWC7iLZctk0TYi1CPExamP6dgRBWhvvGE+/dUdsOFnGBeQMyf8+oMHEw0fjqYp\nWjeAtzNrlmz8mzYlGjjQvKF++FDO1ZdQzsDv3UNxVq5c8rYrV6xTsnz0CMHhCxdk6WZL1K1L1L59\n+sc5m+vXiV5/XR6jUaN1qQp52TLL9QCuJoP9V2SYjEORIpAlyKi0agUXxaNHSLM0meCq+PtvBGUH\nDoSxI4KxbdMGxk6aefv6qlUyjTpTSTr2Ev7+1rV0tMSRIwhIL13q2HXsISkJs/zChfVNYkwm9ZuM\nJ10+nM7JMIxdXLkCmYYcOdBIJTAQKZi//w6jq2y+Yo6YGPTUjY+Hq6hbN8QEHJkNm0x44DRsSLRp\nk/3XsYds2YguX4Y08/37qGE4cABtMVu3Jvr+exxXtChqF/Lksf9enMfPMIxbSU2FdPKSJQj65sxJ\nNH06BMx27UKap7X4+6PIafNmPASIUNx16hR+tvQGoJ1FE8HFNGYMfh45ErNwd/LWW/g81arhs926\nBRdXQAB6Bt+8iYdSWJhj92HDzzCM21izBjIKWldFVBR0aqKikM4q4e+PQq0HD6x345hMRFevwle/\nfbvlYydOJPr0UzlY6uvr2cCpRHAwHoJlyrjm+mz4GYaxmwMH0ASlTh11JpI58uQxlhomQvAyMFBt\neP38ZF++1E83PZTnWMJkwvhNJmQMeUOqpJIWLdSZPs6EK3cZhrGLH3+ES6J9e7hXDhxANtLNm8bH\nC2FeFrl2bfjptbNtpQG3ZPSl7lwBAdYZfSIEUStVIlq50vNG36gy+cIF94/DGjirh2EyMZMmyT7y\nu3cxa37yBAHbVatgzJKSEIT188N6gQII7EpUrkzUsiV88o5IU+TLh1x/I9VOc7z7Lto1erLHroTR\n5NuTTWMswYafYTIxWsMkSR08fgw/vjTzf/ll+PZ9fRGoVBr+l14iGjECxt8SAQGoBk5ORhvGf/5B\nVavEsWNEXbpYr01fowZ86Oa0gryBF1/09AiMYVcPw2RivvsOkghEev++0t2zfj2MLBHRRx/JxVkh\nIURdu+JBkV5xlY8PArWpqUSLFqHpipGaZWysdX11X3kFNQXeSo0aRF984elRGMPBXYbJ5KSlQcny\n4UPMtuPijOWS8+cnqlcPuftnzmDJkwfN1Y8eta4KV6JePaJt28xLQAQHW/bZv/EG3g6knr3OxN8f\n34k9mUEFCkCff9Qook6dnD82JZzVwzCM3WzfjvTLmBj42S9cgI7OoEGQbdDSrx/R1Kl4MJQs6Zh8\nsj0EBCCryGTCA8obUje1lCyJbJ4pU7A+cCCkpp2JI7aTffwMk4mZPp3oww/xc0gI3Dlly8Lf/sMP\nxudImSpnzqRv9KWAsJ+f3GvXHKVLwx0kNSg3R7NmOK5ePXXuvp8fispcRc6c1lUjE0HNtHJlOWay\nahWC30FBrhufLbCPn2EyMdOnyz8/fAi3DRHcOeYyZdq2xb+Rkerq09BQnLdjhxzUTElBMPfZM8zU\nY2KgS9+6tfG1//xTr3GjpUoVop9+UjdllyqJXcn9+7Ydr+wJcO2avgm7J+EZP8NkYnLmVK+HhEA2\nwd9fvd1kIurZE+qckkJnYCDRtGkwwtmyIbOncmX0xzXqkZuURPTaa3AVPX2KeyuN9alTkF7WkieP\n3MvA1xcBaXN1Bq7EEY90SIjcj9crEB7GC4bAMJmWo0eFKFxYCCIhGjcWonJl/BwQIESpUvg5OFiI\n5cvV5927J0SFCtifJYsQK1bI+2Jjsd1oKV0ax2zbZv4Y7eLnJ8T48ULkzWv9Od60VK4sxM6dzv/d\nOWI72dXDMJmY8uWJLl7EzLt5c9l9kpSEWXlCAip1JfeOxA8/yDn4iYkIXkrUqYOsHCOuXsW/Sl3+\n9MifH+0Lb9/W78uRw/rruBtfX6KvvkI1dM2anh6NGocM/9q1a6lUqVIUFRVFEyZMMHvcvn37yM/P\nj1asWOHI7RiGcREBAXqffloaDKs2p/6rr4iGDdMfS4SHRJky6lRMX1/551at8G/p0upuXJZITjZv\n4B8/tu4aniA1lWjFCjwgzUlQ3LkjN2dxK/a+KqSkpIjIyEgRFxcnkpKSRHR0tDh58qThcfXr1xev\nvPKKWK59XxTs6mEYb+HePSHKlpXdKwsX6o/Zt0/vyggIgCvo4UMhIiL0+6OjhciXD0tkpBBhYUL0\n6iXEv/8aH69dTCYhvvnG8y4bRxY/PyE2bpS/x8REIZo1w74cOYRYs8b235cjttPuGf/evXupePHi\nVKRIEfL396cOHTrQypUrdcdNmzaN2rVrR3kc6TjAMIxdzJlDVKIEhMx27tTv//tv6PXs348MnX37\n0Ajl/HnoyisZNIioenX9NcLD0Ylrwwa1lIPEiRNI+7x1C9e9fx/1AcWLyx28LCEEGplrA84ZiZQU\ntf7QggWQwCDCW0vPnu4dj91ZPdeuXaOIiIj/1sPDw2nPnj26Y1auXEmbNm2iffv2kclMHfZIhdhG\nTEwMxVgr1sEwjFmOHiXq0UN2w7RsSXTjhmxAZ8xAH1wi5MCvW0dUv76xcd+2DS4eIy5cgGGeOlW/\nLyoKTceNkPz91pKcjNhAWpo6tdJkQn68p9U500Pp0lGmehJZ57KKjY2l2NhYp4zFbsNvzogr6d+/\nP40fP/6/CjO8negZ6c0qSwyTQblwQe23v3sXPnjp5VvK2SfCjHTxYhh+I4xy2LXdr7JmJRoyBG8Q\nUlet0aOJKlbETN8Z3L0r/yw1XBHCu4x+mzbw7Wv56CP5544d8aCMi8O6NmZihHZSPGrUKLvHaLfh\nL1SoEF1RvNdduXKFwsPDVcccOHCAOnToQERE8fHxtGbNGvL396eW6cn4MQzjMLVrIyNGynmvW1fd\n41UrymapCUuDBkTlysmtETt1QsGX1GQkMBAPjRIl0Pbw0CG8QYwahSBu2bJEGzfqZ7qOkJ5Ug7VN\nX5yJyYQitvh4oq1bsS1LFrx5dewoH5cnDzKotm3D916linvHaXd0IDk5WRQrVkzExcWJxMREs8Fd\niXfffVf8+uuvuu0ODIFhmHSIixPis8+QB5+QoN539aoQxYrJAciOHYVISzN/rUePhFi0SIg//sBx\nd+8K0bevEO+/L8ShQ/Jx27YJ4e9vXdAzVy4hWrZM//j69T0foLVmCQgQ4sEDfNdjxwrRrh0Cu0RC\nZM8uxK5dzvvdOmI7HbK6q1evFiVKlBCRkZFi3LhxQgghZs6cKWbOnKk7lg0/w3gXjx8L4eurNlzr\n1+uP271biCVLhLhxQ9526ZIQhQrJBm37dnnfhx9aZyTz5pUfGEFBnjfazlok437jhpwlJS2dOjnv\n9+eI7XRIsqFZs2bUTKOL2qtXL8Nj586d68itGIZxMikpeneJVu9m2jQEbolQlLV9O4q+hg2D/gwR\nCr3eeguFYEREL7xg+b6lSqHTVp48uN6lSygU8zRSQ3hHuXqV6PJl6BVpRezMFba5G67cZZhMSkgI\n0SefyOv16qHTlkRaGgy0xKNHRA0bwrcv+folbtzAv8+eEbVrhxhAaKhxQ5U5c+D3rlcPyqCvvea8\nz2Qv5crB5/7ee+qCM3taJyYkEP38s97oBwQQff65Y+N0Fmz4GSaTcOaMXtXyq6+Qu79pE/LwAwKw\n/d49NGGXZvUSd+4gS0fbdKVIEahyFioEMbIzZzCTlyp1Jfz8cN25c61vqK6kePH0Wzzagp8fPg8R\n0QcfIHtJ+Rb08KFt18udGw/P06f1+1JS1MF1T8LqnAyTCdi5k6hRI8zIfXyIliwhev117KtaVX/8\nlCnqB4QSyaWj5J134BKS0j737IF0g/bBkZKCt4V8+ez7HOfOwY3iLFJS5IeY9i3GHrJmxcPkr7/0\n+4RAWmtUlOP3cRSe8TOMHSQlER054hl5YHv48Ue5EUpaGtG331o+3qjBislk/JAgIvryS32jFa3R\nl/jkE6R3NmhgeQzmSEqy7zx3cPUq0jPj4/X7hJBTPD0NG36GsZGEBKJateAiKFyYaNkyT48ofZQN\nU4hgmCz1yDWaVRcsCL+8kbJmcjLR0KFq/7g5Nm4k6tULfXOfR4QwXz/QvTviH0K4d0xa2PAzjI3M\nmQOpXSLMPj/+2LPjsYbOnRFQlThxAtIMu3Zhff9+BFq/+AJG3Egx8to1uIBefBHdt7JmlfeNGUP0\n9tto2fjXX5BRTo/PPnPsM2UUqlVTB7kXLkRMxZOwj59hbEQ7W3N3dag9zJypT9VMSoKvP0cO6MVL\nwdZFi4iGD0dVqdHMVBIXk1iwAEb//HnIRBQrBjmI3r3hkzfS0SfSu0P8/PBdZoTv01qCguBWk1pR\nSri6TWR68IyfyRQcPYqWgY0bEzmqc9WlC1GFCvjZz49o4kSHh2cThw9DbbNgQWjhWIM5eYNChYh+\n+02dYXP6NKQXdu5Ec5b0GDeOaPlyBHNffRX/VqyI87VGPzgYM2AjUlLsN/pSE3NfX9QJKPH3hyTC\np5/iIeXjZKtnMkEeo2dPBG7feAONasaPR8ZUtWrqtNmXXkKg3aM4r47MPrxgCMxzztOn0IKXqiez\nZxfiyhXHrvnsmRB79wpx+bJzxmgLkZHqatDVq9M/559/0CJReV7VqtCFnzNHX326ZYsQf/4JLXxr\nqlWzZbO+sjVrVuuO8/GxrWJ27Vp81mnT1NuVn6FnT9dX7ppMxvr6+/ejLWVSknP+HzhiO3nGzzz3\nXL+uzlJ5+tQ4z9oWsmbFTE6hTO4WhNAHXi9dSv+8kiWRhVSrFnLu+/dHymVAAN5glNk6tWqhOrd9\ne+uDkNqMHktY23EqLU1fAJYlC9xQO3bo9+3YgdhFtmwoyJJQfoalS60fp70IgZoILVWqYLbvDX0F\nTP97cnhuAP+TbGYYV5GUBPeDJA2cMyfRqVNEefN6dlzWkpQEdcfVq5EGmSuXLPsbGop8+6JFHb/P\ntm3wPcfEIFff1nzzoCDXSi8EBuJ3JkkZa3n5ZaL16/Gzvz8yaGbMUB9TvDgkJVwdXJ03D7UNrsQR\n28mGn8kUXLkCX3RiIrJwlDNCV3PoEDI58uVDkZMyG8Yaxo+Hf1qiRQv40m/fhj+5RAnbx3P0KFGN\nGjCkM2YgBtCrl/wwTE7GW4DUUF2rva+lVi2i1q3VTdeVSL79jRuN96d3fSLM5C29WWhlmMPD9c1e\nSpcmGjsWUhSavlEOYzIhUP7WW/oHjitwyHY6wdXkEF4wBIZxGf/8g5iC5P9t3dr2a/TurfYhV6qk\n3r9rlxBNmwrRvDn8yEqOHxdi82bEOYQQ4tdfZUXOrFnV8YKoKCh2SsTHC/H550J8/LH6M9jjvw8I\nEHO++7MAACAASURBVKJmTfPnRUWh96yt/nRl7MZoCQ429sEvW4bev67w8efKpf4eXYUjttPjVpcN\nP/M88913aqPg52de837hQiEaNxbi3XeFuH1b3r55s6zpTiTExInyvjt3hAgJkfflzCnE/fvYN3my\nvL1iRSF++y39wOr//Z96THFxQrzyim2G7403hJg1C9fKlUu9z1qdfmuWypXtl3P+4AP0H9B+H1qZ\nanuXM2ec+b/IGEdsJ7t6GMbJ7N8PMbQ8eRDQe/VVeV+ZMghAJiRAkjh/fqQ+rl9P1LQpzAYRulkp\n/dB79iBgWKYMXCrK7TVqqO9/+DDSTQMD1a4Rf3+4cJRo3SOBgXAhZc+O9bJliU6etO3zh4ejkCs0\nFOM9dcq289OjYUOiZs2IBgxAENoejZ3oaAS7XUHJknCRSYJ3roJ9/AzjJZw+TVS5MjKHiGCgQkJQ\nKEWEjJqEBLQglLJbjIKi1jYPf/AAeetS1lJ4OAxtjhwwvJbUJXPmhAqnlv37kYf+6BHkhZVYq1kf\nHg6j7OtLtGpV+sfbQuvW6BNQoAA+a+fOUAMNC8NDNjWV6Pvv9ecp4wh+fvapgxqRNSviRg8ewNgP\nGoSxuRr28TOMlzBzpt6fbG0uvHJp1sz6e546JUSXLkJ06ybE2bPy9sWLzV+/cGEhIiL02196SYgy\nZeT19HLp337b8n7lZzeZhPj2W3ShcoY7pU4dvS9961Zjd42yxaQrlnnznPG/xzYcsZ0et7ps+DM2\njx+jF6s1rF0LQzFokL7/6/PC55+rDYJRcNHSUrasEP36oW+rM2jRQn+PrFnRF7duXfX2Dh3QUlF7\nfP785scbGWmbX/zGDSGuXXOewZ0yRf15P/1Uvb9gQRTa3biBALOrDH/evAicuxM2/IxHmDpV/qP/\n9FPLx+7ZozYQLVrYfr/4eCEePsTPv/wixIABQqxYYft1XMWuXeoZbo4cQkRHWzYYymBn7txCXLjg\n+DgSE+UHx507QrRtqw4OEwnRp48QCxYIUb06MmN69xYiNVWIlBQhihaVj8uSBc3QnWEcX3hBiORk\njKt69fSPDwwUokoVy28dw4erP/tPP6n3N26M7f/8Y/tD2NbFz0+I69cd//1ZCxt+xu3cvKn/gzxy\nxPzxkyapjw0KEuLvv+FyyJ0bGSiW+OADnOfri5mp8lpz5zrzk9nPrFnqcZlMQnz5pXr9q6+EGDsW\nD64bN/DGtG0bMnquXXN8DCtWyKmXb70FY375stp9o1zKlJGzgCTOnsXDonFj/I4uXHDcVZI9uxDL\nl2N8Z84IsW6d+iH54ov6c5o3x3j69LH84PzpJ/X4P/8cn6tFC9kQv/eea42+tBw86Pjv0FrY8DNu\n5/x5/X/67dvNH79xo/rYOnX0qXjaHHSJnTst/7G99pprPqOtHD+u1sOpWlWIe/eEWLQI7q116+y/\n9nffwZANGSLEv/+aP06Z2kkkxPvvq/P2s2TRp1S++aY+xTQ+Xq1nlJwsxNdf698cbFkkV0uWLEI0\nbKifCGiPDw0VYtw4IebPx0PMXKwkIABuxB07zH8vffvqzzOZHPs82iVLFmg4uQs2/IxHaN9e/k9f\nv778Gm+OOXMQPOzYEUZS+4ezcqXxeevXW/6DGzjQ+jEnJ+PtondvWdTLmWzdKkS7drIBDgmxbJCs\nYf589eft3dv4uJQUvSEzyts3MnYDB8IttGaNECNGyA+LTp3wUBg+3HkGkkiIAgVsO95awbYePYy/\nm+vXhShRQjbQNWoI8fvvluMXto5v0SLHfs+2woaf8QipqXAF/PmnfYqDTZvKfzhFimB2bERiohD1\n6snHvvMOgsTFi+NnqSrVHI8fC3H4MK6vdBuYTEJs2GD7uNPjww/VRiEmBgHG778X4tgx26+ndVNE\nR5s/dsgQ+bhSpcxXw2oNaa5c5mfU69cbz8jz5oXbLTzcvEE0F1Bt1AiBV1uMq7LS1lIl8ZUreGNp\n3hyGvX17IZ48wf+js2fxs8SIEc4x/MOG2f57dRQ2/EyGJDERxnDKFMQM0jt27VrIBdtCXByCikRw\nHWiNzaBBtl3PmlJ8KR4hLaVLy4bWxwdplK++Ch+/Ncybp77ee+9ZPn7rVlTpPnyIuIPRbNmWatxV\nqxCHUW4LCkLwNb1zf/5Z79bJlk2I06fxe69TR/+gUD7klUv9+ngrXLIEhn3UKOPjbt9G9bNymxTk\n1XLggOUHjDVLYKAQV69a97t0Jmz4GcYM77+v/iPVGjBr86/v3pUzUYoXV+fLa7lwQYhChXBsjhyQ\nFjAyGK+8Yv3nmDYNxw8cKPuRr1/HuNLj4kUEmSUXT8mSQty6hayo9GbdJpMQvXqhPkFy/1jrF69R\nA/fv1Uu9vU8fIaZPV2/z9UV20e+/Y0Y+diweoOXLy+OoVUv9VnjzJiQqlNeZMAH7YmL045k92/j7\nmThRfjNJLwvL3BIfb/3v0lmw4WcYM2jdJHXqwAdfsSJmjNby8cfq67RqZfn4hw+Rwnrrln5WKy3F\ni9v/uXr0wDV8fJBWaw2XLiFQrnxr6d/feuP2xRd4qLVta93xQUEIaN+7B7deaCgeXg8eCPH66/rj\nQ0L0M2etQJ02vnH8uBDdu6N47fhxefuMGfrr16+PfWvWCFGuHGom/vhDPufJE306qLXL5s1W/+qc\nBht+hjHDuXPyrDYoCG4Qe+jSRf2HXq+edeclJprvTvXxx/aNZds29XV8fNQpmTdvIoulWzchDh2y\nPLZKlaw3bn5+CI7/8IP154SFCTF4MAq9GjSA600IdZqrclm2TD1GbQ1By5aWv5uUFLwVFS6sd3HV\nqAE3kDI+kCWLnEa7f799CqFEeIC6Gzb8DGOBhw+F2L1brXhpK7t3ywbD11dvoMzx4IHeSPj4oDo3\nNdW+sRhlOd26hX2pqZjNGs2if/kFrpOqVfHw0LpbQkP17RmVS5YsMKxCoO6gaVO1q8jfX31vIn3A\n2NcXyQApKXpJZZMJQXglv/yivsb06Za/m86dLRvoH3/Ub9uzB+d2726f0ScSYvx4+36XjsCGn/EK\nkpPhL+3ZEwHB542zZ1HtamkWreWvv/SGT2vcbCUpSR03qFJF3nfjht4orVyJNx+lbz40VC8vER4O\nfR9zxn/GDBjszz+HD10ydlKapPJhI/1csaL+OqGhOG/uXLwR+Pggq2j+fOPPu2qV/JDw88PvwBza\nOgbtMm8egu3SetGicF1Vr27eJZfekieP5doKV8GGn/EKlIFUk8mxgqXnBa0ePxEejPbO9iXy5lVf\n8++/sT05WZ1eaTKhCMroLWHLFnWwu0oVxA7OnIHrqF8/9Wz7s8/0s+KPPjJ2Zb3/Pqp0d+3Sa/n4\n+qKKV3ntOXOwfPghvrNmzWCM589X9xUgwluGOapUUR+rLFYLD8db3507QowciTFGRdk/yw8IQLzI\n0d+lvbDhZ7wCZTcnItsKq1zNX3+hCMneoq3NmzFzTq9mQMuFC5jhao2GuQwTa0hO1vuvhw4VYulS\nZPycOKHPc581S+2WqVQJ17l6Fe4TZZ5+ZCT8/0OHqq9RuLDePZMrl3GWT6lS8sPo77/V38FHH6FZ\ni/L44sWNjavJhOOV2yIizH8358/jgREcjIfA6dN4Q/jmG3X67J495mMvtixBQeoKZ3fChp/xClq1\nUv9RaDVUPIU2D97WCkvlm0yVKrYZ/7Q0BJS1QcPRo82fs307CrF+/NF8ty6ltLGyOjc0VF9HIC3V\nqgnxyScoWlKmRa5erT/2/Hl9DCBbNjm9UlrSS+2UYiH37iH/fv16rH/yifo47RuMcpkxA3EJIrih\nnKGCaUn/x9bl558dH489sOFnvIL4eFRyVqmC1D9voXlz9R+qLdo+Dx/q/9B//x1qj23awCVhLpUv\nIUGdhy6dnyMHZuVGbNumNqbmCsxSU/HWULasbUZKWbdw4oQsvqZ0xxQsiDeHwYP15yvbKVrTZ6BD\nB/PfTevWuFaTJuY1+rNnh+spKQnjdSRAr2T0aOcZ/n37nDMmW/Go4V+zZo0oWbKkKF68uBhvENpe\nuHChqFChgihfvryoVauWOKKRcGTDz1jDs2f2+1K1RVy2pN49e6aXHVi7Vu1Hz54dRVJatHIAJhO2\nTZuGqtVTp/TnDBqkPsdcrv+zZ9br1ygXpZLpSy+p90VFIV1SyoevX19/fuHCmLlPmaLfZzSeoUNx\nraQkuFuGDTN+6D18CCG2MmUQAxkyBDUY+/YhoHzjhpxR5AxOntSPNXdu20TbgoOR2uopPGb4U1JS\nRGRkpIiLixNJSUkiOjpanDx5UnXMzp07xYP/iYOvWbNGVK9eXT0ANvyMBdLS5Bz6kBC4JWzl4UPM\nzgsWROGQrU1gfvpJNv69ehk3KzEal5EUcNeu8s+BgUIcPao+Ryvt3KQJXEsbNqizicy5c7RLQIBs\nkGvUULuptG6b4sUhb1G6NGb72qYm2oendlu1anpDKt1P6dMPCrJc+awkLk6OHRUvLtcB2MKxY0JU\nqAA3WJ8++D+lbUJDhN9zeh3FQkMRcE5NReV0YqLt43EWHjP8O3fuFE2aNPlv/csvvxRffvml2ePv\n3bsnChUqpB4AG37GAitWqP/wcuXyzDiePpWLpJKS1MHIkBAUAV2+jPiBlBd++rTahRIWphc00zYS\nSU1FMLNoUejLnD6tTt0cOxbHjRxpneEfOBA+6H379EZK+ZAxctsMHCjEyy9jlq/dp1RmlZbx4/UP\nByFgaLUz6RkzrPvetYa4Uyfbf3daGYYFC/TqoHnzopPcH3+k/51u3iw/5HLnln/f7sYR2+lnX6de\ncO3aNYqIiPhvPTw8nPbs2WP2+NmzZ1Pz5s1120eOHPnfzzExMRQTE+PIsJjniPv31euPHhGlpRH5\n+Lj+3sOHE02ejAbj8+YRvfwytvv7E23cSDR6NNGzZ2i0/egRUa1aGK/JRDRzJlHPnkSHDxN99hma\nn48ZQ9ShA9HVq/I9ChZU39PHh2jKFCxERHPmEB08qB7TrVtEGzZYHnuePGik/tVXWP/iC6KqVdXH\n9OxJlJhItGMH0dKl+mt8+63cNF5Laqp+W0gIPufjx1i/coVoyBCiqCiiokWJzp6Vj501i6hiRaIa\nNSx/jidP1OvStW3h2jX1+tWrRK+9RjRjBtb9/IiWL0eD+xYt0DA9Kcn89erXl3+Ojyfq149o1y7b\nx2UrsbGxFBsb65yLOfLEWb58uejevft/6wsWLBAffPCB4bGbNm0SpUuXFvc02rsODoF5zomPV3d/\nkmQODhzAjLh+fQRbW7dGIVG/fs7xBW/erJ7lhYRYjjFoA6EBAeqZ4KFDCKz+9RfcDjlywIWV3ljT\ncz1I7ocxY9TrWv+8n5/6utevw41kacZv62IpPbJrV7y5KO8TFqbv/qUcX/v2+K4kN1v27PZJbijT\nQYOCEFtJSUG9wODBqDUQAnGEli31Qn7pLRUq2D4mZ+CI7XTI6u7atUvl6hk3bpxhgPfIkSMiMjJS\nnDVw7LHhZ9Lj7l1UlEqpgI8fo1pS+sPTFgj93/85fs+ff9b/gSt13LUYac+Eh2PfihXqLljbtlk/\nDm0Ou9ESHKw/r0gR/XESCQnGrRQrVEDaZNOmCEIbPQzs7VgVGQkDq91url2ntop21Cj7/PsSP/+M\nqvJ//jHev2SJ+VoCS4uvL/5vegKPGf7k5GRRrFgxERcXJxITEw2Du5cuXRKRkZFil/RY1Q6ADT9j\nI//8Y/mP0VyHKmtYutQ4OyU62nJQ+MkTFC1pjUJqql6P/u23rR/PgQPGXbSUy1df6c/TthrMnVve\nt2OH8XXy5UPQWJIfmDUL2yRjHx0tp3IaLf7+yMzJkkVft5A/P3SLlEVkRYqoH6anTuH7P3dO/5kn\nTbL+OxMCAf0OHfAW2LOn5SCsNfESHx91rKBkSVQZ29NYx1l4zPALIcTq1atFiRIlRGRkpBg3bpwQ\nQoiZM2eKmTNnCiGE6Natm8iZM6eoWLGiqFixoqhWrZp6AGz4GQEDee2adZon//6rrhJWVqmaTPZl\n/ghh3iBKS40alt09ly+rDePbb8MwaHPt+/ZNfyy//YaUxj//RPrj//2fEDVrGo9L6nV84gRcPJUq\nIW2zTRu4qKKiUEGsHKe5zlhE0OlXcuMGzhECbjVzaaTKwrgBA9T7ihTB9rNnke30/vvqFNi//5bH\npO0JbDKhg5kt9OypvsbIkeaPLVlS/1m0bzvdu6PSec4ctUurQgWWbLBvAGz4Mz0PHgjx4ov4Q8qV\nS/a5WuLyZRiP7t1h8H78Ef5/SSZAy7ZtMLiTJplvEzlpUvozP6N8fSVxcXApzJ2LfH8jd8mUKepz\nVq2CzEDduogLfP+9+nileNnjx3rDmy8fslSUTUlMJssupTZtzH/GkiVxTGqqnL0TECAb9tat9edU\nqIDZ+6VL8J//+ad6f7dulr+3Zs3Mj0cSdbMFbSOWjh3V+2fOhDjbqFFoA6k89qWX8DuQ+vFWriw3\nvPnmm/R/n+6CDT+TodFWUWpeCh1m3z71LPKdd4yPi421bPSDg41bL968CcXK4cPVlaVa1Upp8fOT\nHz4XL6rVMHPlQtBaeby20lhrqCwtEyfqx3v9umVffcOGOG7lSvX27NnxMBg7Vr39hRcgyCcFRcuW\nhQjbtGkwuMOHp/8mZ5QeKi1Nm1o+1whtgZlSVmHuXPW+Hj3w0M2XD7UN5csjbTQ+Hum0X36Jz3z7\nNt54tOMz9//J1bDhZzIsT5+qG4RLhsOZKDNeiDAz7tgR9+nXD6/wjx/j38WL4Yf294eL5KefkFNf\npowQGzciGPnuu3BX7NyJh5bSvVOyJD5TUpI+6KxcevbEg8RIAlkrX9C7NwqPunaFpPPDhxiPNYbf\n11f/fWzfbv74HDkgkSCEPsDt44PPpf19FSliXBCVNav1Cq1xcfqsoIgI6Ovb29Zw4UIEx1euVG9X\nFtER4W1TCDwkldvffVctKx0Vhf8n2sCzJZloV8KGn8lwHDsmFwbVqiWLdPn62i6ilh6//qr+Q9UK\ngkkCYIGBeiOhZMcOGGulUTUyngcPwj1j7axcuZQpA7dC+/YwqG++qfZB+/mh1aK24QkRHlbaYiuT\nSf85tEHWnDnhYlq5Ut30/tgxtXb9sGHYvnCh/vsrWtT480hG1RoOHlR/v/XquUbnXtuWsU8fbNc2\naDcSjtuxA289U6fieE8ZfSHY8DMZkHr11H9QQ4bA161JCrOKhATMoGvXxuzeSNHyyy9hLBs21Gff\nKJegION7jBtnneH284N4mpFRtnRenjyolFUaXiEg+Wt0vLYlobRER6vjClrt+sePMeMtXRqz2X79\nIM187RreJqTsF2VdwssvowOZ9vuoWtW4qle5WPLPnzsH337VqojRCKHPGlJqCzmTiRPxuQYMkJvX\nG8V4lA93f3/EMLwFNvxMhqNCBfUfmLX9Z9PS0GZQmZ73zjvqa82apT9v3jwhChWyzngnJ6vPffLE\n+gKnzp0RyFRuy5EDRsOS64cI6YHly6OwSspZT0xUz86lZfhwGF/t95g/vz74q1QP1TYvHzNGnW5a\nqhRE2rT30ypQXrqk9/UTIfNJuZ4vn/nfpTbbacwYfRrozJko2vrqK/v7JVvLgQPGv5cCBZBFtnSp\na+9vK2z4Ga/i+HFktPxPm8+QH3+UjWlwsHX50I8fy28KYWHIWrlxQ13MRQT/uxJb3S7arJ+lS607\nr0IF6M5rO0bZsygD3MePyxkmRPjeNmzAvsOH1TnvWiVSInXzGe2bVu3a+uONGscoq5CvXtV/59LS\nuLE6VdSoGU9aGtwlRmmhyiKqcuUQY5H+n5hM1vc6toe0NH0zISK4dMwxaRJclZ06yZk/7oINP+M1\nKFsN5s4tNwE3Ys8eGOX0UiQlvvpK/QdZrpxx67xffpHP2bLFtmrTBg3U99y5U3+M9p5jxsBFJb2F\npKSg0Yil5iLaRVuwlCOHehyrVuEYPz+9UNmRIxjDwoUwXkrlzJgY9YNMW2FsTgdfuXTooHafGTUs\n1y5vvqmvaJ03D58rWzb4yJWSEcrl99/xsJ07V/+gatnSuv8r1nL3LmJAUgrx4cP6/y9Tpxqfqw1+\nt2rl3LGlBxt+xmsIDNQbDVtJThZiwgQsSreLtsJSq3RJpC/UefVV6wxvtmz4g69dGw8rS+X7M2fC\ngLZti8Iqc12yXngh/fvWrg1/+mefqbfnzClf5+lT/XlG2TJ378J/36ABJJU3bzauWZg1C/LSS5Yg\nhqAMqGqNXuvW+vONOnZpF22K461b6mubTAjmGqW8bthg/NYhfV/O4uZNdYxCEhY+dQops9HRcKmZ\nK9DSZjcVLuy8sVkDG37Ga9BWhNaqZXzcnj3wLdepA5fN6dMItJUooQ6E5s+PP7zDh5EbLrk8TCYh\nvv5a3Ss2WzbkqCt5/XW98fD1hTSBOb99epotvr6WWycKgUpZI6NWty5muuHhGNujRzheG1hUzvi1\nvW+J9AVJQugfcn/+ad3v7OpVGL3Jk/EwkAx0UJAQ+/cbnzNsGKqCzX1Hkny0xOnT+mN27MDsXvl7\neOMNxHvMXbdxY+s+kzVMnaq+dliYbeevW6cee3pFas6GDT/jNWjbHE6bpj/mzh19EM/SotSjL1oU\ncgaSuFdsLKpeq1WDL/vOHcx6mzaFq+HMGfXM288PVZmW/PDKh4mlxZyMwIED5j+fViVT4tAh9UPz\n9dfhAvvxR2N5BaOUV63G/IgRdv0KxbFjeABYI4qmfFMpVAgPzd699W8aqanqwrNq1eRUzU2bMLP+\n7Tesjxpl/juPjnZeJ645c9TXfuEFy8cbpZauXIkYwBdfuL8pCxt+xuOsXQv3wqJFCDDWqQNXjZZn\nz9KvkE1v+fZb8+NQyhGbTLhXUhIkHu7dk1P3tA1elOcYBTyNlkqVjN08vXqZP6d8efNj374dOeVj\nxyKLRumCUS5SZa0WZfWryYSCM3dw5gwexOZcXhKJiYhDzJtnWen00SPZtx8erg8kW9vEJT2SkuS0\n2OBg88Vmd+7IkiLlynlPSicbfsajLFum/sOcPt34uEmTkMkhLdYYV217QCLLSo3ambalYzt3htvG\nZBLilVfwFhAba313KyJZvExi1Ch9nENaCv5/e+ceFcV9xfHv8ogVTRBRUYEelYfyEIiaIqY+kGDU\nWGrVGox6SGrIo2qCzTGaJk2TnkbJSROPpGm0vhOTY4x6oucAJtFIje9WDbZojAmoi4hBAR/4AOTX\nP27G3ZnZx+zssgvO/ZzzO7A7v5m5v134zsy993d/vbUvOWhraUOprVxJwdPf/IbcJRKXL9MT1+DB\n3i8VfP26eg6Cu1y9ShcTZRruK6949jx1deoUXmtmz5afX0/cqjVg4Wd8yrRp8n+M9HS62wwJITfF\n2LHkNrD2h5pMjvPac3LI1aEsWAaQW8TeY7V1poifn1wYlYSFyY9bWEjvl5fbT1e0bp06yUs1f/65\n4/7SDFEljY00pooKKjn944+2Z+ZKzfpJoHNnCtC2tMgnpoWF6Zv1eukSxVMc3ZErKSqyXHDHjfOs\ny6OkRB4U7tCB7PMmjz0m//w9GWdwBxZ+xmt8+illsnz/Pc3mTEhQz7YcNkxdd8WW+6OkRF0+V3q8\nf/hhEjRlBol08YiLs9xhDhtG4hASQjMypaeJuDi5gDU0UE781q3kLlI+daxebel7+rS8XIGySfXZ\nrcsdKy9SJpNl8lVcHM2OVXL9OtlvvZ+jWb62thUV0XehfH/FCte+2927LReVvn3p89eCMrtq1SrX\nzusIZSVQe24uPVRVUXDZ2WzxkhJLTaWAANqnLcDCz3gF62yL++5Tp/45qvGekCAv5DVmDAXpysvt\nB1OlVaRMJrqDVWaRPPCA82XyfloWQpSXq9MrrUU0KIj8zxLK+j722tChln3OnJGXRp42je5+zWb7\nAUllpUh77ZVXaGav8v2OHen4R46ot7laR0ZZfCw1VVut+ZAQ+X5Ll7p2Xnts3CifuAaQe84TnDhh\n+a4CApxPDDt+nL6ro0c9c35PwMLPtAo7dpDYr1hBrgTlP7irrWNHelpYsIDE3mSiO+cJE2j9WSmA\nZq/ZmlXprKWlkSDbSusE5JOxTCaaKCWEuiSxvUlgoaEk6kVFQhQXU9riG2/Q3b/ZTJN6Bg60n/6p\nRfj79SOhspWCal2r31q4Y2Ndz36xFdR+5x2y8f33ba+P29Agr6Xfrx8FQ93l4EH1E1lsrOcCq8oV\nygYP9sxxvQkLP+NxPv9c/o/38svO766V4hgToy47rCyJK7U5c2j2pKNZts4KnVkLuPVrR7EEZeaM\n5IdvapI/IeTk2A40P/GEvH7+r35luUtW1tW3lYK5YYPz8YSG2r7oLlyoPt7u3bQ2cXMzBbbT0mg5\nRC2ljXfuVIutdZ2gAQPUy09mZlq2BwUJceyYS39mdlm2TP2deiqNUwjKQLM+/siRnju2t2DhZzyO\n0q2QmKieIBQbS4/LwcEkMitXOs+Bd1TsrFMnykWPiFCvoKS1KWuo22p+fnQxGD1ava2ggFJTbU0i\nys8nl8uMGRSbKCig/HNlP0n8IiPl79vKRlGWCLbVpLLR1k05UU2J8oKitdSB8k5Y2axTHm/cUG9f\nt07beZxRWiq/0I8Y4ZnjStTW0l0+QO6ktuTC0QoLP+NxlEvMTZpEJQAkP77JJPeJ//rX2lM0W6PF\nx1PgVgi5n13ZnnmGgsItLbb9+M8/7/iiJS1SIgRl49h6CpECvjNmWN7z97e9FGJlpdzeoUPJN795\nM7mnXniBPnfrC2Z4uPPvT3lH+/OfU4pohw60/7/+ZXs/6UlhwgTbaanSxDkJ66cik0nbspla2bmT\nMmqef56E2tO0tNDfgr2lONs6LPyMLlpayKWzZQtll1hz+zatXhQbS6J+6hSlGZaWUiE2KU3ym2+c\n12T3Rhs/nmwuLbUv/N27y4vG1dTI0zZHj7afgy+1TZss+9+4oX6Ceewx2lZXJ8926d/ftqtiyrA1\n1gAAEFpJREFU7165O8ze5LTlyykzKC1N293pl1/KbVMu19izJ/WrraULpjL1U5miGxBA8xyUHDtG\nsYX4eEsgnfEOLPyMLqz97UOG0D/xsmXqGZ9Lllju5ufOtbxfW+vc798abcwYdR2cQYNsL2OobC+9\nZLH/5Em5OIaGqjN/lDEH5boB1oW6Bg2yXEC/+EJ9bltVSJ95Rt7HZCIbpIVPzGZ6KtDDtm2WcgJK\nl1JAAH3PkmtuwAD5RXH6dHn/SZP02cC0Hiz8jMvU1KiFybo0sFSKtqZG7cI5eJAm+kyd6n3Rd7dZ\np1+++KJ6+4YN9BTg50cBXckPLLVXX1V/locOkdBL5SCEoIuKdVA5ONj2Qu32ZgnHxMjdTtKyh0II\nUVZGQeXcXDrP2rUUX5ECr2+/rV7Q5fx5eS2fp56idFjrc/7xj5ZzfPutJbDbo4fngraM52DhZ1zm\n2jXHWTIDBlC/ykr1tl27qE6Nr0VcT5s82fIZ2EqllO7YJb/vnj2WjJr773fN1/zRR/RkkpQkXwXL\nmoYGcjEpXUa2guTl5ZSdY/2UZX2xHjyYJhdZ72O9oEtVFd35b9pEbj7ld/jii3Lbrl4lwZcqiDJt\nCxZ+Rhdr11qCtcrJO8OHU5/r1+UVN8PCHAdAlU1LwDcqinzEytm+1s3R5DB7LTCQ7oyts3w6dKDJ\nThJSppK/v/26Pg0N5KZpbqY74WHDKK6ht/qlNRcvqktHADRRSfneyZMUlHU05jlz1BcQe0iLuwA0\nHnszda9fp8BwRobtwnuMb2DhZ3Rz8ybd2d28SUFcf38KRL7+Ok2oclRz3ZXm6DjO1qK1XnovOJgE\nXevqVkuWqEtKLFok/wyam51XlpRITpYfSyolrJcdO9Q2L19O9kyZYnlPWv6vqsp+yWc/P5p4Zn2R\nfPRRx+c3m+mp5vJl+32UcQhbaxoz3scd7QwAY2g6dKAGACtXAnv2ADdvAtOmefY8ly8D/fsDJ0+q\nt92+bXsfk8kiNwD9bGwEbt2itnAhcPQokJ4OhIcDJ04AW7YAZ85YjhEWBsTEAJcuWd6LiZGfx99f\n+zjKyx2/dpXoaOCee2hcABAaCkyfTmPfuBE4eBDw8wN+8Qva3qsXUFQE/PWvQGAgkJYGvPUWfYb5\n+UBWFlBSAmzYAPTuDeTlOT5/RAQ1R/znP/LX//438NRTuobLtBU8eAHSRRswwbC8/TZNty8ooMwP\nX+bha22BgVS4629/U9+lV1fL6wEFB5Ovvryc/OgxMe67Zx5/3HL8oCDnBb6c8e23cheXrZW1fM28\nefLvwFOTtBj3cEc7TT8dwGeYTCb42ARDMncu8Pe/a+8fEAA0N7eOLUFBwI0bljt7rbzzDjBvHv3e\n0ACkpADffy/vExpK48zO9oytzc3AihVAVRXw298CSUnuHe/NN+nJRSI0FLh40b1jaqG6Gli2jJ52\nZs8Guna137epCVi8GPjf/4DMTCA3t/XtY5zjjnay8BuUHj2Amhr724ODgUmTyLVw4QKwdq19l4y7\nLFoEdO8OFBYCn32mfb9Jk4DNm+n3/fuBYcNs9/P3B44dA+Lj3bfV06xfD8ycaXmdnAx8803rnvPa\nNbpI/vADvR44kNw599zTuudlPIs72sk+foNy332OhT8xEVi9GvjqKyAjo/XsCA0FXnkFaGmhpwpr\noqLoArV/v+19Jb83AERGUqzi1i11v9u3gVOn2qbwT59Ofvz162kM69e3/jmPHbOIPgD897/0pNQW\nPx+mdfDztQGM91mzRv6Pb4u9e4Hhwx1fHNylTx8S95YWet3cDISE0O9BQUBBAQUyR46U7xcZCfzl\nL8D8+Zb3IiIooBkXR08P995r2datGzB0aOuNwx1MJuDdd4G6OhLkxMTWP2dkpPzuvlMnoGfP1j8v\n03Zg4Tcgzz5r+30/xV/Dnj0kpP36uX6O8HDnfV54Qd3vd78DysqAs2eB8eOBLl2Avn3Vx/7Tn9T2\nTpwIHD8O/Pgj7f/qq8Af/kAXsbAw18dwtxIZSRfJAQPoQrNli2MfP3MX4oHgslu0ARN8wvbttDbt\nnDneP7e97B1b7xcWUtmGlSuFiI62vd+UKfI6OT/7GZUxUM5GtZ5I9eCDVFStosKyvuzIkbYX+1DO\nsF2wwMsfGMO0QdzRTreCu9u3b0deXh5u376NJ598EgsWLFD1ee6551BcXIygoCCsXbsW999/v2y7\nEYO7v/898P77ltf9+jl3vXiSRx4hF4qSmTOBTz6x5JR36kS58ZGR8n61tZTVEhhId90xMSTJ//wn\n5ctPmkR3k716UfaIRFER+fFbWoCHHpLnzzc3q3381qxcCezYQcHP+fMd92UYI+CWduq9YjQ3N4uo\nqChRUVEhGhsbRXJysjiuSGouLCwU48aNE0IIceDAAZGamqo6jhsmtAsmTqTl6L76il7bKo7mi4+g\noIAWQN+wgWbprlxJd+Dl5ULMnEk1bfbtc+8ce/bQ2IOD5QXAGIZxH3e0U/d906FDhxAdHY0+ffoA\nALKzs7F161bExcXd6bNt2zbk5OQAAFJTU1FfX48LFy4gzCAO13vuoRxoABg9mlIiR43ypUUW5s61\n/X7fvsAHH3jmHA8+6N0nGYZhtKFb+M+dO4dIKx9AREQEDh486LRPZWWlSvhfe+21O7+PGjUKo9qK\nOrqJJPoSTz5J702aRAE1CXsizDAMI1FSUoKSkhKPHEu38JtMJk39hMIHZWs/a+G/m5GyUD79FPji\nC+D8eeDRRyl1kWEYxhHKm+LXX39d97F0C394eDjMZvOd12azGRGKak/KPpWVlQjXkud3lxAcTMXJ\nJHbupJ9+fsDYsb6xiWEYRnce/5AhQ3Dq1CmcPn0ajY2N+OSTT5CVlSXrk5WVhQ9+chgfOHAAXbp0\nMYx/HwDq64F//AOYOpVyy3/5S19bxDAM42atnuLi4jvpnLNmzcJLL72E5cuXAwCefvppAMCcOXOw\nfft2dOrUCWvWrMGgQYPkBhgwnZNhGMZduEgbwzCMwXBHO7lkA8MwjMFg4WcYhjEYLPwMwzAGg4Wf\nYRjGYLDwMwzDGAwWfoZhGIPBws8wDGMwWPgZhmEMBgs/wzCMwWDhZxiGMRgs/AzDMAaDhZ9hGMZg\nsPAzDMMYDBZ+hmEYg8HCzzAMYzBY+BmGYQwGCz/DMIzBYOFnGIYxGCz8DMMwBoOFn2EYxmCw8DMM\nwxgMFn6GYRiDwcLPMAxjMFj4GYZhDAYLP8MwjMFg4WcYhjEYLPwMwzAGg4WfYRjGYLDwMwzDGAwW\nfoZhGIPBws8wDGMwWPgZhmEMBgt/K1NSUuJrE1oVHl/75m4e3908NnfRLfy1tbXIzMxEbGwsxowZ\ng/r6elUfs9mM9PR0JCQkIDExEQUFBW4Z2x652//4eHztm7t5fHfz2NxFt/Dn5+cjMzMT3333HTIy\nMpCfn6/qExgYiCVLlqCsrAwHDhzAe++9hxMnTrhlMMMwDOMeuoV/27ZtyMnJAQDk5OTgs88+U/Xp\n2bMnUlJSAACdO3dGXFwcqqqq9J6SYRiG8QAmIYTQs2NISAjq6uoAAEIIdO3a9c5rW5w+fRojR45E\nWVkZOnfubDHAZNJzeoZhGMOjU74R4GhjZmYmqqurVe+/8cYbstcmk8mhgF+7dg1TpkzB0qVLZaIP\n6DecYRiG0YdD4f/yyy/tbgsLC0N1dTV69uyJ8+fPo0ePHjb7NTU1YfLkyZgxYwYmTpzonrUMwzCM\n2+j28WdlZWHdunUAgHXr1tkUdSEEZs2ahfj4eOTl5em3kmEYhvEYun38tbW1mDp1Ks6ePYs+ffpg\n48aN6NKlC6qqqpCbm4vCwkLs2bMHI0aMQFJS0h1X0OLFizF27FiPDoJhGIZxAeEDLl26JB566CER\nExMjMjMzRV1dnarP2bNnxahRo0R8fLxISEgQS5cu9YGl2ikuLhb9+/cX0dHRIj8/32afuXPniujo\naJGUlCSOHDniZQvdw9n41q9fL5KSksTAgQPFsGHDRGlpqQ+s1I+W708IIQ4dOiT8/f3F5s2bvWid\n+2gZ365du0RKSopISEgQI0eO9K6BbuJsfDU1NeLhhx8WycnJIiEhQaxZs8b7RurkiSeeED169BCJ\niYl2+7iqLT4R/vnz54s333xTCCFEfn6+WLBggarP+fPnxdGjR4UQQly9elXExsaK48ePe9VOrTQ3\nN4uoqChRUVEhGhsbRXJyssrWwsJCMW7cOCGEEAcOHBCpqam+MFUXWsa3b98+UV9fL4Sgf8K7bXxS\nv/T0dPHII4+ITZs2+cBSfWgZX11dnYiPjxdms1kIQULZXtAyvj//+c9i4cKFQggaW9euXUVTU5Mv\nzHWZ3bt3iyNHjtgVfj3a4pOSDXfbHIBDhw4hOjoaffr0QWBgILKzs7F161ZZH+sxp6amor6+Hhcu\nXPCFuS6jZXxpaWkIDg4GQOOrrKz0ham60DI+AHj33XcxZcoUdO/e3QdW6kfL+D7++GNMnjwZERER\nAIBu3br5wlRdaBlfr169cOXKFQDAlStXEBoaioAAh7ktbYbhw4cjJCTE7nY92uIT4b9w4QLCwsIA\nUHaQMyNPnz6No0ePIjU11Rvmucy5c+cQGRl553VERATOnTvntE97EUct47Nm1apVGD9+vDdM8wha\nv7+tW7fi2WefBdC+5p9oGd+pU6dQW1uL9PR0DBkyBB9++KG3zdSNlvHl5uairKwMvXv3RnJyMpYu\nXeptM1sNPdrSapc8b8wBaCtoFQGhiKO3F/Fwxc5du3Zh9erV2Lt3byta5Fm0jC8vLw/5+fkwmUwQ\n5CL1gmWeQcv4mpqacOTIEezcuRPXr19HWloahg4dipiYGC9Y6B5axrdo0SKkpKSgpKQEP/zwAzIz\nM1FaWop7773XCxa2Pq5qS6sJv5HmAISHh8NsNt95bTab7zwy2+tTWVmJ8PBwr9noDlrGBwDHjh1D\nbm4utm/f7vDRtK2hZXyHDx9GdnY2AODixYsoLi5GYGAgsrKyvGqrHrSMLzIyEt26dUPHjh3RsWNH\njBgxAqWlpe1C+LWMb9++fXj55ZcBAFFRUejbty9OnjyJIUOGeNXW1kCXtngsAuEC8+fPvxN5X7x4\nsc3gbktLi5g5c6bIy8vztnku09TUJPr16ycqKirErVu3nAZ39+/f366Cn1rGd+bMGREVFSX279/v\nIyv1o2V81jz++OPtKqtHy/hOnDghMjIyRHNzs2hoaBCJiYmirKzMRxa7hpbxzZs3T7z22mtCCCGq\nq6tFeHi4uHTpki/M1UVFRYWm4K5WbfFZOmdGRoYqnfPcuXNi/PjxQgghvv76a2EymURycrJISUkR\nKSkpori42BfmaqKoqEjExsaKqKgosWjRIiGEEMuWLRPLli2702f27NkiKipKJCUlicOHD/vKVF04\nG9+sWbNE165d73xXDzzwgC/NdRkt359EexN+IbSN76233hLx8fEiMTGxzadPK3E2vpqaGjFhwgSR\nlJQkEhMTxUcffeRLc10iOztb9OrVSwQGBoqIiAixatUqt7VF9wQuhmEYpn3CK3AxDMMYDBZ+hmEY\ng8HCzzAMYzBY+BmGYQwGCz/DMIzBYOFnGIYxGP8HOMSPO6BBLZgAAAAASUVORK5CYII=\n",
"text": [
"<matplotlib.figure.Figure at 0x5ca2550>"
]
}
],
"prompt_number": 102
},
{
"cell_type": "code",
"collapsed": false,
"input": [],
"language": "python",
"metadata": {},
"outputs": []
}
],
"metadata": {}
}
]
}
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